What do Epicurus and Lucretius have to say about death? What do you think of their arguments?

What do Epicurus and Lucretius have to say about death? What do you think of their arguments?

Epicurus One of the big worries that Epicurus attempts to … Read More...
Phys4A: Practice problems for the 1st midterm test Fall 2015 1 If K has dimensions ML2/T 2, the k in K = kmv 2 must be: Answer: dimensionless 2. A 8.7 hour trip is made at an average speed of 73.0 km/h. If the first third of the trip (chronologically) was driven at 96.5 km/h, what was the average speed for the rest of the journey? Answer: 61 km/h 3. A car travels 95 km to the north at 70.0 km/h, then turns around and travels 21.9 km at 80.0 km/h. What is the difference between the average speed and the average velocity on this trip? Answer: 27 km/h 4. A particle confined to motion along the x axis moves with constant acceleration from x = 2.0 m to x = 8.0 m during a 2.5s time interval. The velocity of the particle at x = 8.0 m is 2.8 m/s. What is the acceleration during this time interval? Answer: 0.32 m/s2 5. A package is dropped from a helicopter moving upward at 15 m/s. If it takes 16.0 s before the package strikes the ground, how high above the ground was the package when it was released? (Disregard air resistance.) Answer: 1000m 6. If vector B is added to vector A, the result is 6i + j. If B is subtracted from A, the result is –4i + 7j. What is the magnitude of A? Answer: 4.1 7. Starting from one oasis, a camel walks 25 km in a direction 30° south of west and then walks 30 km toward the north to a second oasis. What is the direction from the first oasis to the second oasis? Answer: 51° W of N 8 A river 1.00 mile wide flows with a constant speed of 1.00 mi/h. A man can row a boat at 2.00 mi/h. He crosses the river in a direction that puts him directly across the river from the starting point, and then he returns in a direction that puts him back at the starting point in the shortest time possible. The travel time for the man is, Answer: 1.15 h 9 An airplane is heading due east. The airspeed indicator shows that the plane is moving at a speed of 370 km/h relative to the air. If the wind is blowing from the south at 92.5 km/h, the velocity of the airplane relative to the ground is: Answer: 381 km/h at 76o east of north 10. A rock is projected from the edge of the top of a building with an initial velocity of 12.2 m/s at an angle of 53° above the horizontal. The rock strikes the ground a horizontal distance of 25 m from the base of the building. Assume that the ground is level and that the side of the building is vertical. How tall is the building? Answer: 23.6m 11. A boy throws a rock with an initial velocity of 3.13 m/s at 30.0° above the horizontal. How long does it take for the rock to reach the maximum height of its trajectory? Answer: 0.160 s 12. A helicopter is traveling at 54 m/s at a constant altitude of 100 m over a level field. If a wheel falls off the helicopter, with what speed will it hit the ground? Note: air resistance negligible. Answer: 70 m/s 13 A rescue airplane is diving at an angle of 37º below the horizontal with a speed of 250 m/s. It releases a survival package when it is at an altitude of 600 m. If air resistance is ignored, the horizontal distance of the point of impact from the plane at the moment of the package’s release is, Answer: 720 m 14. A hobby rocket reaches a height of 72.3 m and lands 111 m from the launch point. What was the angle of launch? Answer: 69.0° 15. An object moving at a constant speed requires 6.0 s to go once around a circle with a diameter of 4.0 m. What is the magnitude of the instantaneous acceleration of the particle during this time? Answer: 2.2 m/s2 16 A ball is whirled in a horizontal circle of radius r and speed v. The radius is increased to 2r keeping the speed of the ball constant. The period of the ball changes by a factor of Answer: two

Phys4A: Practice problems for the 1st midterm test Fall 2015 1 If K has dimensions ML2/T 2, the k in K = kmv 2 must be: Answer: dimensionless 2. A 8.7 hour trip is made at an average speed of 73.0 km/h. If the first third of the trip (chronologically) was driven at 96.5 km/h, what was the average speed for the rest of the journey? Answer: 61 km/h 3. A car travels 95 km to the north at 70.0 km/h, then turns around and travels 21.9 km at 80.0 km/h. What is the difference between the average speed and the average velocity on this trip? Answer: 27 km/h 4. A particle confined to motion along the x axis moves with constant acceleration from x = 2.0 m to x = 8.0 m during a 2.5s time interval. The velocity of the particle at x = 8.0 m is 2.8 m/s. What is the acceleration during this time interval? Answer: 0.32 m/s2 5. A package is dropped from a helicopter moving upward at 15 m/s. If it takes 16.0 s before the package strikes the ground, how high above the ground was the package when it was released? (Disregard air resistance.) Answer: 1000m 6. If vector B is added to vector A, the result is 6i + j. If B is subtracted from A, the result is –4i + 7j. What is the magnitude of A? Answer: 4.1 7. Starting from one oasis, a camel walks 25 km in a direction 30° south of west and then walks 30 km toward the north to a second oasis. What is the direction from the first oasis to the second oasis? Answer: 51° W of N 8 A river 1.00 mile wide flows with a constant speed of 1.00 mi/h. A man can row a boat at 2.00 mi/h. He crosses the river in a direction that puts him directly across the river from the starting point, and then he returns in a direction that puts him back at the starting point in the shortest time possible. The travel time for the man is, Answer: 1.15 h 9 An airplane is heading due east. The airspeed indicator shows that the plane is moving at a speed of 370 km/h relative to the air. If the wind is blowing from the south at 92.5 km/h, the velocity of the airplane relative to the ground is: Answer: 381 km/h at 76o east of north 10. A rock is projected from the edge of the top of a building with an initial velocity of 12.2 m/s at an angle of 53° above the horizontal. The rock strikes the ground a horizontal distance of 25 m from the base of the building. Assume that the ground is level and that the side of the building is vertical. How tall is the building? Answer: 23.6m 11. A boy throws a rock with an initial velocity of 3.13 m/s at 30.0° above the horizontal. How long does it take for the rock to reach the maximum height of its trajectory? Answer: 0.160 s 12. A helicopter is traveling at 54 m/s at a constant altitude of 100 m over a level field. If a wheel falls off the helicopter, with what speed will it hit the ground? Note: air resistance negligible. Answer: 70 m/s 13 A rescue airplane is diving at an angle of 37º below the horizontal with a speed of 250 m/s. It releases a survival package when it is at an altitude of 600 m. If air resistance is ignored, the horizontal distance of the point of impact from the plane at the moment of the package’s release is, Answer: 720 m 14. A hobby rocket reaches a height of 72.3 m and lands 111 m from the launch point. What was the angle of launch? Answer: 69.0° 15. An object moving at a constant speed requires 6.0 s to go once around a circle with a diameter of 4.0 m. What is the magnitude of the instantaneous acceleration of the particle during this time? Answer: 2.2 m/s2 16 A ball is whirled in a horizontal circle of radius r and speed v. The radius is increased to 2r keeping the speed of the ball constant. The period of the ball changes by a factor of Answer: two

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Homework Assignment 7. Due March 19 1. Consider the differential equation: ?? ?? = − 1 2 ? sin? ? with initial condition given by ?(0) = 1 Solve this equation from t = 0 to t = 8π using the following methods: (a) Solve analytically by separating variables and integrating. (b) Solve using the 4th-order Runge-Kutta method (write your own code for this, do not use the MATLAB provided ODE solvers) for the following two step sizes: I. Maximum step size for stability (don’t try and do this analytically – try out your code for different step sizes to find the stability limit). II. Maximum step size for a time-accurate solution. “Good” accuracy can be defined in several ways, but use the definition that the numerical solution remains within 2% of the true solution a t = nπ. (c) Solve using the MATLAB function ode45. 2. A car and its suspension system traveling over a bumpy road can be modeled as a mass/spring/damper system. In this model, ?? is the vertical motion of the wheel center of mass, ?? is the vertical motion of the car chassis, and ?? represents the displacement of the bottom of the tire due to the variation in the road surface. Applying Newton’s law to the two masses yields a system of second-order equations: ???̈? + ??(?̇? − ?̇?) + ??(?? − ??) + ???? = ???? ???̈? − ??(?̇? − ?̇?) − ??(?? − ??) + ???? = 0 (a) Convert the two second-order ODE’s into a system of 4 first-order ODE’s. Write them in standard “state-space” form. (b) Assume the car hits a large pothole at t = 0 so that ??(?) = ?−0.2 m 0 ≤ ? < 0.2 s 0 ? > 0.2 s Create a MATLAB function that returns the right hand sides of the state-space equations for an input t and an input state vector. (c) Solve the system on the time interval [0 60] seconds using the MATLAB function ode45. Find the displacement and velocity of the chassis and the wheel as a function of time. Use the following data: ?? = 100 kg, ?? = 1900 kg, ?? = 145 N/m, ?? = 25 N/m, ?? = 150 N-s/m 3. Write a MATLAB program to simulate the dynamics of a helicopter lifting a survivor. When lifting the survivor into the helicopter with a constant speed winch, the resulting dynamics are non-linear, and stability is dependent upon the winch speed. Using polar coordinates, we can find the equations of motion to be: −?? sin ? = ????̈ + 2?̇?̇? ?̇ = constant (negative) Notice that the mass of the survivor factors out and thus the solution is independent of the mass of the person being lifted. In these equations, r is the instantaneous length of the winch cable, g, is the gravitational constant, and θ is the angle of the swing. You may choose to use either your Runge-Kutta solver from problem 1 or ode45 to integrate the equations of motion. This problem is of particular interest to the survivor since an unstable condition can cause the angle of the swing to exceed 90⁰, essentially placing him/her in danger of being beheaded by the rotor blades of the rescue helicopter. Also, it is desirable to retrieve the survivor as fast as possible to get away from the danger. Use your program to determine the maximum winch speed for which the survivor will not swing above the helicopter attach point for a lift from the initial conditions: ?? = 0.1 ??? ?? ̇ = 0 ?? = 34 ? And ending when ? = 0.5 ?. The maximum lifting speed of the winch is 5 m/s. Present your results for the above problems in an appropriate fashion. For problem 1, be sure to include a comparison of the numerical methods with each other and with the true solution. Be sure to discuss your findings with respect to the notions of stability and accuracy of the numerical methods. For problem 2, ensure that your results are easily interpreted by a reader. Students receiving a score of 70% or above on these two problems will receive credit for outcome #5. For problem 3, if you receive at least 70% of the points, you will receive credit for outcome #4.

Homework Assignment 7. Due March 19 1. Consider the differential equation: ?? ?? = − 1 2 ? sin? ? with initial condition given by ?(0) = 1 Solve this equation from t = 0 to t = 8π using the following methods: (a) Solve analytically by separating variables and integrating. (b) Solve using the 4th-order Runge-Kutta method (write your own code for this, do not use the MATLAB provided ODE solvers) for the following two step sizes: I. Maximum step size for stability (don’t try and do this analytically – try out your code for different step sizes to find the stability limit). II. Maximum step size for a time-accurate solution. “Good” accuracy can be defined in several ways, but use the definition that the numerical solution remains within 2% of the true solution a t = nπ. (c) Solve using the MATLAB function ode45. 2. A car and its suspension system traveling over a bumpy road can be modeled as a mass/spring/damper system. In this model, ?? is the vertical motion of the wheel center of mass, ?? is the vertical motion of the car chassis, and ?? represents the displacement of the bottom of the tire due to the variation in the road surface. Applying Newton’s law to the two masses yields a system of second-order equations: ???̈? + ??(?̇? − ?̇?) + ??(?? − ??) + ???? = ???? ???̈? − ??(?̇? − ?̇?) − ??(?? − ??) + ???? = 0 (a) Convert the two second-order ODE’s into a system of 4 first-order ODE’s. Write them in standard “state-space” form. (b) Assume the car hits a large pothole at t = 0 so that ??(?) = ?−0.2 m 0 ≤ ? < 0.2 s 0 ? > 0.2 s Create a MATLAB function that returns the right hand sides of the state-space equations for an input t and an input state vector. (c) Solve the system on the time interval [0 60] seconds using the MATLAB function ode45. Find the displacement and velocity of the chassis and the wheel as a function of time. Use the following data: ?? = 100 kg, ?? = 1900 kg, ?? = 145 N/m, ?? = 25 N/m, ?? = 150 N-s/m 3. Write a MATLAB program to simulate the dynamics of a helicopter lifting a survivor. When lifting the survivor into the helicopter with a constant speed winch, the resulting dynamics are non-linear, and stability is dependent upon the winch speed. Using polar coordinates, we can find the equations of motion to be: −?? sin ? = ????̈ + 2?̇?̇? ?̇ = constant (negative) Notice that the mass of the survivor factors out and thus the solution is independent of the mass of the person being lifted. In these equations, r is the instantaneous length of the winch cable, g, is the gravitational constant, and θ is the angle of the swing. You may choose to use either your Runge-Kutta solver from problem 1 or ode45 to integrate the equations of motion. This problem is of particular interest to the survivor since an unstable condition can cause the angle of the swing to exceed 90⁰, essentially placing him/her in danger of being beheaded by the rotor blades of the rescue helicopter. Also, it is desirable to retrieve the survivor as fast as possible to get away from the danger. Use your program to determine the maximum winch speed for which the survivor will not swing above the helicopter attach point for a lift from the initial conditions: ?? = 0.1 ??? ?? ̇ = 0 ?? = 34 ? And ending when ? = 0.5 ?. The maximum lifting speed of the winch is 5 m/s. Present your results for the above problems in an appropriate fashion. For problem 1, be sure to include a comparison of the numerical methods with each other and with the true solution. Be sure to discuss your findings with respect to the notions of stability and accuracy of the numerical methods. For problem 2, ensure that your results are easily interpreted by a reader. Students receiving a score of 70% or above on these two problems will receive credit for outcome #5. For problem 3, if you receive at least 70% of the points, you will receive credit for outcome #4.

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A block with mass m =7.1 kg is hung from a vertical spring. When the mass hangs in equilibrium, the spring stretches x = 0.23 m. While at this equilibrium position, the mass is then given an initial push downward at v = 4.4 m/s. The block oscillates on the spring without friction. 1) What is the spring constant of the spring? N/m You currently have 1 submissions for this question. Only 10 submission are allowed. You can make 9 more submissions for this question. 2) What is the oscillation frequency? Hz You currently have 2 submissions for this question. Only 10 submission are allowed. You can make 8 more submissions for this question. 3) After t = 0.37 s what is the speed of the block? m/s You currently have 1 submissions for this question. Only 10 submission are allowed. You can make 9 more submissions for this question. 4) What is the magnitude of the maximum acceleration of the block? m/s2 You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 5) At t = 0.37 s what is the magnitude of the net force on the block? N You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 6) Where is the potential energy of the system the greatest? At the highest point of the oscillation. At the new equilibrium position of the oscillation. At the lowest point of the oscillation. You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. (Survey Question) 7) Below is some space to write notes on this problem A 5.2-kg object on a frictionless horizontal surface is attached to one end of a horizontal spring that has a force constantk = 717 N/m. The spring is stretched 7.9 cm from equilibrium and released. 1) (a) What is the frequency of the motion? Hz You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 2) (b) What is the period of the motion? s You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 3) (c) What is the amplitude of the motion? cm You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 4) (d) What is the maximum speed of the motion? m/s You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 5) (e) What is the maximum acceleration of the motion? m/s2 You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 6) (f) When does the object first reach its equilibrium position? s You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 7) (h) What is its acceleration at this time? m/s2 You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 1) An 86 kg person steps into a car of mass 2437 kg, causing it to sink 2.35 cm on its springs. Assuming no damping, with what frequency will the car and passenger vibrate on the springs? Hz You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 1) A 0.117-kg block is suspended from a spring. When a small pebble of mass 30 g is placed on the block, the spring stretches an additional 5.1 cm. With the pebble on the block, the block oscillates with an amplitude of 12 cm. Find the maximum amplitude of oscillation at which the pebble will remain in contact with the block. Block and Spring SHM ________________________________________ At t = 0 a block with mass M = 5 kg moves with a velocity v = 2 m/s at position xo = -.33 m from the equilibrium position of the spring. The block is attached to a massless spring of spring constant k = 61.2 N/m and slides on a frictionless surface. At what time will the block next pass x = 0, the place where the spring is unstretched? t1 = seconds You currently have 1 submissions for this question. Only 10 submission are allowed. You can make 9 more submissions for this question. A simple pendulum with mass m = 1.9 kg and length L = 2.39 m hangs from the ceiling. It is pulled back to an small angle of θ = 9.9° from the vertical and released at t = 0. 1) What is the period of oscillation? s You currently have 2 submissions for this question. Only 10 submission are allowed. You can make 8 more submissions for this question. 2) What is the magnitude of the force on the pendulum bob perpendicular to the string at t=0? N You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 3) What is the maximum speed of the pendulum? m/s You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 4) What is the angular displacement at t = 3.5 s? (give the answer as a negative angle if the angle is to the left of the vertical) ° You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 5) What is the magnitude of the tangential acceleration as the pendulum passes through the equilibrium position? m/s2 You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 6) What is the magnitude of the radial acceleration as the pendulum passes through the equilibrium position? m/s2 You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 7) Which of the following would change the frequency of oscillation of this simple pendulum? increasing the mass decreasing the initial angular displacement increasing the length hanging the pendulum in an elevator accelerating downward You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. (Survey Question) 8) Below is some space to write notes on this problem 1) If the period of a 74-cm-long simple pendulum is 1.72 s, what is the value of g at the location of the pendulum? m/s2 You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. Torsion Pendulum • 1 • 2 • 3 • 4 • 5 A torsion pendulum is made from a disk of mass m = 6.6 kg and radius R = 0.66 m. A force of F = 44.8 N exerted on the edge of the disk rotates the disk 1/4 of a revolution from equilibrium. 1) What is the torsion constant of this pendulum? N-m/rad You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 2) What is the minimum torque needed to rotate the pendulum a full revolution from equilibrium? N-m You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 3) What is the angular frequency of oscillation of this torsion pendulum? rad/s You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 4) Which of the following would change the period of oscillation of this torsion pendulum? increasing the mass decreasing the initial angular displacement replacing the disk with a sphere of equal mass and radius hanging the pendulum in an elevator accelerating downward You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. (Survey Question) 5) Below is some space to write notes on this problem You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. Physical Pendulum ________________________________________ A rigid rod of length L= 1 m and mass M = 2.5 kg is attached to a pivot mounted d = 0.17 m from one end. The rod can rotate in the vertical plane, and is influenced by gravity. What is the period for small oscillations of the pendulum shown? T = seconds A circular hoop of radius 57 cm is hung on a narrow horizontal rod and allowed to swing in the plane of the hoop. What is the period of its oscillation, assuming that the amplitude is small? s 1) You are given a wooden rod 68 cm long and asked to drill a small diameter hole in it so that when pivoted about the the hole the period of the pendulum will be a minimum. How far from the center should you drill the hole? cm

A block with mass m =7.1 kg is hung from a vertical spring. When the mass hangs in equilibrium, the spring stretches x = 0.23 m. While at this equilibrium position, the mass is then given an initial push downward at v = 4.4 m/s. The block oscillates on the spring without friction. 1) What is the spring constant of the spring? N/m You currently have 1 submissions for this question. Only 10 submission are allowed. You can make 9 more submissions for this question. 2) What is the oscillation frequency? Hz You currently have 2 submissions for this question. Only 10 submission are allowed. You can make 8 more submissions for this question. 3) After t = 0.37 s what is the speed of the block? m/s You currently have 1 submissions for this question. Only 10 submission are allowed. You can make 9 more submissions for this question. 4) What is the magnitude of the maximum acceleration of the block? m/s2 You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 5) At t = 0.37 s what is the magnitude of the net force on the block? N You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 6) Where is the potential energy of the system the greatest? At the highest point of the oscillation. At the new equilibrium position of the oscillation. At the lowest point of the oscillation. You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. (Survey Question) 7) Below is some space to write notes on this problem A 5.2-kg object on a frictionless horizontal surface is attached to one end of a horizontal spring that has a force constantk = 717 N/m. The spring is stretched 7.9 cm from equilibrium and released. 1) (a) What is the frequency of the motion? Hz You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 2) (b) What is the period of the motion? s You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 3) (c) What is the amplitude of the motion? cm You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 4) (d) What is the maximum speed of the motion? m/s You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 5) (e) What is the maximum acceleration of the motion? m/s2 You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 6) (f) When does the object first reach its equilibrium position? s You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 7) (h) What is its acceleration at this time? m/s2 You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 1) An 86 kg person steps into a car of mass 2437 kg, causing it to sink 2.35 cm on its springs. Assuming no damping, with what frequency will the car and passenger vibrate on the springs? Hz You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 1) A 0.117-kg block is suspended from a spring. When a small pebble of mass 30 g is placed on the block, the spring stretches an additional 5.1 cm. With the pebble on the block, the block oscillates with an amplitude of 12 cm. Find the maximum amplitude of oscillation at which the pebble will remain in contact with the block. Block and Spring SHM ________________________________________ At t = 0 a block with mass M = 5 kg moves with a velocity v = 2 m/s at position xo = -.33 m from the equilibrium position of the spring. The block is attached to a massless spring of spring constant k = 61.2 N/m and slides on a frictionless surface. At what time will the block next pass x = 0, the place where the spring is unstretched? t1 = seconds You currently have 1 submissions for this question. Only 10 submission are allowed. You can make 9 more submissions for this question. A simple pendulum with mass m = 1.9 kg and length L = 2.39 m hangs from the ceiling. It is pulled back to an small angle of θ = 9.9° from the vertical and released at t = 0. 1) What is the period of oscillation? s You currently have 2 submissions for this question. Only 10 submission are allowed. You can make 8 more submissions for this question. 2) What is the magnitude of the force on the pendulum bob perpendicular to the string at t=0? N You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 3) What is the maximum speed of the pendulum? m/s You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 4) What is the angular displacement at t = 3.5 s? (give the answer as a negative angle if the angle is to the left of the vertical) ° You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 5) What is the magnitude of the tangential acceleration as the pendulum passes through the equilibrium position? m/s2 You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 6) What is the magnitude of the radial acceleration as the pendulum passes through the equilibrium position? m/s2 You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 7) Which of the following would change the frequency of oscillation of this simple pendulum? increasing the mass decreasing the initial angular displacement increasing the length hanging the pendulum in an elevator accelerating downward You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. (Survey Question) 8) Below is some space to write notes on this problem 1) If the period of a 74-cm-long simple pendulum is 1.72 s, what is the value of g at the location of the pendulum? m/s2 You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. Torsion Pendulum • 1 • 2 • 3 • 4 • 5 A torsion pendulum is made from a disk of mass m = 6.6 kg and radius R = 0.66 m. A force of F = 44.8 N exerted on the edge of the disk rotates the disk 1/4 of a revolution from equilibrium. 1) What is the torsion constant of this pendulum? N-m/rad You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 2) What is the minimum torque needed to rotate the pendulum a full revolution from equilibrium? N-m You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 3) What is the angular frequency of oscillation of this torsion pendulum? rad/s You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. 4) Which of the following would change the period of oscillation of this torsion pendulum? increasing the mass decreasing the initial angular displacement replacing the disk with a sphere of equal mass and radius hanging the pendulum in an elevator accelerating downward You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. (Survey Question) 5) Below is some space to write notes on this problem You currently have 0 submissions for this question. Only 10 submission are allowed. You can make 10 more submissions for this question. Physical Pendulum ________________________________________ A rigid rod of length L= 1 m and mass M = 2.5 kg is attached to a pivot mounted d = 0.17 m from one end. The rod can rotate in the vertical plane, and is influenced by gravity. What is the period for small oscillations of the pendulum shown? T = seconds A circular hoop of radius 57 cm is hung on a narrow horizontal rod and allowed to swing in the plane of the hoop. What is the period of its oscillation, assuming that the amplitude is small? s 1) You are given a wooden rod 68 cm long and asked to drill a small diameter hole in it so that when pivoted about the the hole the period of the pendulum will be a minimum. How far from the center should you drill the hole? cm

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Archie has to go to school this morning for an important test, but he woke up late. He can either take the bus or take his unreliable car. If he takes the car, Archie knows from experience that he will make it to school without breaking down with probability . However, the bus to school runs late % of the time. Archie decides to choose between these options by tossing a coin. Suppose that Archie does, in fact, make it to the test on time. What is the probability that he took the bus? Round your answer to two decimal places

Archie has to go to school this morning for an important test, but he woke up late. He can either take the bus or take his unreliable car. If he takes the car, Archie knows from experience that he will make it to school without breaking down with probability . However, the bus to school runs late % of the time. Archie decides to choose between these options by tossing a coin. Suppose that Archie does, in fact, make it to the test on time. What is the probability that he took the bus? Round your answer to two decimal places

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Q1. On Tuesday Sasha writes back saying “Here is my cheque for £4,500” She puts it in the post that night. On Friday morning, Sasha’s letter has still not arrived. Later that day Arthur receives a text message from Simon, which reads, “I’ll give you £5000 for the car. I’ll pick it up tomorrow”. Arthur replied “OK”. Explain to Arthur with which party he will have a valid contract. Give full reasons with case law illustrations. (25 marks) 2. Explain with examples why goods should be of satisfactory quality and fit for purpose. (25 marks) 3. Explain with examples how terms are incorporated into a contract. (25 marks) 4. Explain with examples contractual remedies. (25 marks)

Q1. On Tuesday Sasha writes back saying “Here is my cheque for £4,500” She puts it in the post that night. On Friday morning, Sasha’s letter has still not arrived. Later that day Arthur receives a text message from Simon, which reads, “I’ll give you £5000 for the car. I’ll pick it up tomorrow”. Arthur replied “OK”. Explain to Arthur with which party he will have a valid contract. Give full reasons with case law illustrations. (25 marks) 2. Explain with examples why goods should be of satisfactory quality and fit for purpose. (25 marks) 3. Explain with examples how terms are incorporated into a contract. (25 marks) 4. Explain with examples contractual remedies. (25 marks)

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Basic information: The drive-through window of a coffee shop experiences an average arrival rate of 2 cars per minute;however,20% of the drivers are dismayed at the number of cars waiting in line and leave, rather than joining the waiting line.The coffee shop has two service windows available and each window has one barista (the server),along with a separate worker who processes the paymen while the barista makes the customer’s drink.You can ignore the time it takes to handle the payment, because each of those workers is very efficient and finishes their work while the drink is made. Also,then ext car in line,if one is waiting,can get to either service window if one is available;so,if a window is open,a car can get to it immediately. Each barista can serve a customer in 1minute. a) What is the capacity utilization of the drive-through system?

Basic information: The drive-through window of a coffee shop experiences an average arrival rate of 2 cars per minute;however,20% of the drivers are dismayed at the number of cars waiting in line and leave, rather than joining the waiting line.The coffee shop has two service windows available and each window has one barista (the server),along with a separate worker who processes the paymen while the barista makes the customer’s drink.You can ignore the time it takes to handle the payment, because each of those workers is very efficient and finishes their work while the drink is made. Also,then ext car in line,if one is waiting,can get to either service window if one is available;so,if a window is open,a car can get to it immediately. Each barista can serve a customer in 1minute. a) What is the capacity utilization of the drive-through system?

Actual arrival rate = 16 cars/ 10 minutes = 96 … Read More...
Name: _____________________ Wire Resistance and Ohm’s Law PhET MiniLab Introduction: When an electrical potential exists in a circuit, a current may flow. Current is the flow of electrons in a circuit. Resistance in the circuit slows the flow of the electrons, reducing the current in the circuit. We will use the mathematical form of Ohm’s Law frequently when we investigate electric current and circuits later in this unit. Additional Material Needed: Clean Drinking Straw Procedure Part I Wire Resistance: • Blow through the drinking straw. • Cut the drinking straw in half and blow through a half-straw. • Describe the effect of length on ease to blow air through the straw. _________________________________________ • Cut the halves again in half. • With the four pieces, blow through one, then blow through all four made into a larger, square-shaped straw. • Describe the effect of straw size (diameter) on ease to blow air through the straw. ______________________________ • Now, open the PhET Simulation Electricity, Magnets, and Circuits  Resistance in a Wire As wire length (cm) increases, the resistance (Ω) _________________ As wire area (cm2) increases, the resistance (Ω) __________________ As wire density (Ωcm) increases, the resistance (Ω) _______________ Procedure Part II: Ohm’s Law: Electricity, Magnets, and Circuits  Ohm’s Law mA is milliamps, and _________ milliamps equals one Ampere. • Move the potential (volts) and resistance (ohms) sliders and observe the current (amps) As voltage increases, current __________________. As resistance increases, current ________________. Fill out the tables below and check your work in the simulation. ( ½ pt each ) • Remember, the simulation shows milliamps. • You should show Amperes V = I * R 8.0 V A 800 Ω 2.0 V .044 A Ω V .0058 A 430 Ω V .069 A 100 Ω 6.4 V A 300 Ω Conclusion Questions: ( ½ pt each) 1. Incandescent light bulbs have a very thin filament that glows when hot. Thin filaments have very high / low resistance. 2. The 12V battery in your car operates a 25 amp car stereo. What is the resistance of this stereo system? ___________ 3. A “2D” Maglite flashlight runs on 3.0V. What is the current through the bulb if resistance is 15 Ω ? ____________ 4. How many volts must an iPod charger provide to charge an iPOD using .85 Amps at 35 Ω? _____________ 5. You need to buy a long extension cord to power a stereo at your spring break BBQ. You need 200feet. You have a 50 ft cord that will work. You rationalize that four such 50 ft cords will do the job. Is this a good idea? Why or Why not? ___________________________________________________________________________________________

Name: _____________________ Wire Resistance and Ohm’s Law PhET MiniLab Introduction: When an electrical potential exists in a circuit, a current may flow. Current is the flow of electrons in a circuit. Resistance in the circuit slows the flow of the electrons, reducing the current in the circuit. We will use the mathematical form of Ohm’s Law frequently when we investigate electric current and circuits later in this unit. Additional Material Needed: Clean Drinking Straw Procedure Part I Wire Resistance: • Blow through the drinking straw. • Cut the drinking straw in half and blow through a half-straw. • Describe the effect of length on ease to blow air through the straw. _________________________________________ • Cut the halves again in half. • With the four pieces, blow through one, then blow through all four made into a larger, square-shaped straw. • Describe the effect of straw size (diameter) on ease to blow air through the straw. ______________________________ • Now, open the PhET Simulation Electricity, Magnets, and Circuits  Resistance in a Wire As wire length (cm) increases, the resistance (Ω) _________________ As wire area (cm2) increases, the resistance (Ω) __________________ As wire density (Ωcm) increases, the resistance (Ω) _______________ Procedure Part II: Ohm’s Law: Electricity, Magnets, and Circuits  Ohm’s Law mA is milliamps, and _________ milliamps equals one Ampere. • Move the potential (volts) and resistance (ohms) sliders and observe the current (amps) As voltage increases, current __________________. As resistance increases, current ________________. Fill out the tables below and check your work in the simulation. ( ½ pt each ) • Remember, the simulation shows milliamps. • You should show Amperes V = I * R 8.0 V A 800 Ω 2.0 V .044 A Ω V .0058 A 430 Ω V .069 A 100 Ω 6.4 V A 300 Ω Conclusion Questions: ( ½ pt each) 1. Incandescent light bulbs have a very thin filament that glows when hot. Thin filaments have very high / low resistance. 2. The 12V battery in your car operates a 25 amp car stereo. What is the resistance of this stereo system? ___________ 3. A “2D” Maglite flashlight runs on 3.0V. What is the current through the bulb if resistance is 15 Ω ? ____________ 4. How many volts must an iPod charger provide to charge an iPOD using .85 Amps at 35 Ω? _____________ 5. You need to buy a long extension cord to power a stereo at your spring break BBQ. You need 200feet. You have a 50 ft cord that will work. You rationalize that four such 50 ft cords will do the job. Is this a good idea? Why or Why not? ___________________________________________________________________________________________

9) A 5000-kg SUV traveling at a speed of 50 m/s rear-ends a 2500-kg car that was traveling in the same direction. Just after the collision, the car and the truck are stuck together and moving at a speed of 40 m/s. Which of the following statements is true about the magnitude of the impulse of one due to the other during the collision? a) Magnitude of impulse is greater for the SUV. b) Magnitude of impulse is less for the SUV. c) Magnitudes of impulse are different for the SUV and the car. d) Magnitudes of impulse are equal for the SUV and the car

9) A 5000-kg SUV traveling at a speed of 50 m/s rear-ends a 2500-kg car that was traveling in the same direction. Just after the collision, the car and the truck are stuck together and moving at a speed of 40 m/s. Which of the following statements is true about the magnitude of the impulse of one due to the other during the collision? a) Magnitude of impulse is greater for the SUV. b) Magnitude of impulse is less for the SUV. c) Magnitudes of impulse are different for the SUV and the car. d) Magnitudes of impulse are equal for the SUV and the car