• 3. Some say that grades are often not an accurate measure of students’ learning. Do you agree, and why or why not?

## • 3. Some say that grades are often not an accurate measure of students’ learning. Do you agree, and why or why not?

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5. If someone confronted you with that argument, what could you say in response? In other words, how would you defend your position against his/her argument?

## 5. If someone confronted you with that argument, what could you say in response? In other words, how would you defend your position against his/her argument?

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A simple harmonic oscillator consist of a block of mass 2.00 Kg attached to a spring of spring constant 100N/m. When t = 1.00 s, the position and velocity of the block are x= 0.129 m and v = 3.415 m/s. ( a ) what is the amplitude of the oscilla-tions ? What were the ( b ) position and the ( c ) velocity of the block at t = 0 s ? 18. At a certain harbor, the tides cause the ocean surface to rise and fall a distance d (from highest level to lowest level) in simple harmonic motion, with a period of 12.5h. How long does it take for the water to fall a distance 0.250d from its highest level? 26. In Fig. 15-37 ,tow blocks (m=1.8Kg and M = 10Kg) and a spring (k = 200N/m) are ar-ranged on a horizontal, frictionless surface. The coefficient of static friction between the two blocks is 0.40. What amplitude of simple harmonic motion of the spring-blocks system puts the smaller block on the verge of slipping over the large block?

## A simple harmonic oscillator consist of a block of mass 2.00 Kg attached to a spring of spring constant 100N/m. When t = 1.00 s, the position and velocity of the block are x= 0.129 m and v = 3.415 m/s. ( a ) what is the amplitude of the oscilla-tions ? What were the ( b ) position and the ( c ) velocity of the block at t = 0 s ? 18. At a certain harbor, the tides cause the ocean surface to rise and fall a distance d (from highest level to lowest level) in simple harmonic motion, with a period of 12.5h. How long does it take for the water to fall a distance 0.250d from its highest level? 26. In Fig. 15-37 ,tow blocks (m=1.8Kg and M = 10Kg) and a spring (k = 200N/m) are ar-ranged on a horizontal, frictionless surface. The coefficient of static friction between the two blocks is 0.40. What amplitude of simple harmonic motion of the spring-blocks system puts the smaller block on the verge of slipping over the large block?

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PHSX 220 Homework 13 Paper – Due Online April 28 – 5:00 pm SHM and Wave the Equation Problem 1: A hanging mass system with a mass of 85 kg, spring constant of k= 490 N/m is realeased from rest from a distance of 10 meters below the systems equilibrium position (similar values to the bottom of a bungee jump). Calculate the following quantities in regards to this system after being released at t=0: a) The angular frequency of the system (radians/sec) b) The frequency of oscillations for the system (Hz) c) The period of oscillations for the system (seconds) d) The time it takes to get back to the equilibrium position of the system for the rst time Problem 2: A horizontal spring-mass system (mass of 2:21×10􀀀25 kg) with no friction has an ocsillation frequency of 9,192,631,770 cycles per second. (a second is de ned by 9,192,631,770 cycles of a Cs-133 atom)). Calculate the e ective spring constant of the system Problem 3: A swinging person, such as Tarzan, can be modeled after a simple pendulum with a mass of 85 kg and a length of 10 m. Consider the mass being released from rest at t=0 at an angle of +15 degrees from the vertical. Calculate the following quantities in regards to this system. You need to be in radians mode for this problem a) The angular frequency of the system (radians/sec) b) The frequency of oscillations for the system in (Hz) c) The period of oscillations of the system (seconds) d) Sketch plots of the angular position, angular velocity and angular acceleration of the system as a function of time. Hint: These will always help you with these time to it takes to a certain point in it’s cycle questions. e) The time it takes for the mass to get half way through its rst cycle (or to the other side of the swing if you were interested in timing say a rescue e ort or something along those lines) . f) The maximum angular velocity of the mass g) The maximum angular accleration of the mass h) The magnitude of the angular momentum of the mass at 3 seconds i) The magnitude of the torque acting on the mass at 3 seconds Problem 4: A wave has a wavenumber of 1 m-1, and an angular frequency of 2 radians per second, travels in the +x direction and has a maximum transverse amplitude of 0.1 m. At t=0, and x =0 the y position is equal to 0.0 m (y(0,0) = 0.0 m). a) Calculate the wavelength of the wave b) Calculate the period of oscillations for the wave c) Calculate the wave speed along the x axis d) Calculate the magnitude and direction of the transverse position of the wave at x=0.5 m and t = 8s e) Calculate the magnitude and direction of the transverse velocity of the wave at x=0.5 m and t = 8s f) Calculate the magnitude and direction of the transverse acceleration of the wave at x=0.5 m and t = 8s Problem 5-6: Chapter 16 Problem 10, 22 Additional Suggested Problems with Solutions Provided: Chapter 16 Problems 5, 9, 15, 45

## PHSX 220 Homework 13 Paper – Due Online April 28 – 5:00 pm SHM and Wave the Equation Problem 1: A hanging mass system with a mass of 85 kg, spring constant of k= 490 N/m is realeased from rest from a distance of 10 meters below the systems equilibrium position (similar values to the bottom of a bungee jump). Calculate the following quantities in regards to this system after being released at t=0: a) The angular frequency of the system (radians/sec) b) The frequency of oscillations for the system (Hz) c) The period of oscillations for the system (seconds) d) The time it takes to get back to the equilibrium position of the system for the rst time Problem 2: A horizontal spring-mass system (mass of 2:21×10􀀀25 kg) with no friction has an ocsillation frequency of 9,192,631,770 cycles per second. (a second is de ned by 9,192,631,770 cycles of a Cs-133 atom)). Calculate the e ective spring constant of the system Problem 3: A swinging person, such as Tarzan, can be modeled after a simple pendulum with a mass of 85 kg and a length of 10 m. Consider the mass being released from rest at t=0 at an angle of +15 degrees from the vertical. Calculate the following quantities in regards to this system. You need to be in radians mode for this problem a) The angular frequency of the system (radians/sec) b) The frequency of oscillations for the system in (Hz) c) The period of oscillations of the system (seconds) d) Sketch plots of the angular position, angular velocity and angular acceleration of the system as a function of time. Hint: These will always help you with these time to it takes to a certain point in it’s cycle questions. e) The time it takes for the mass to get half way through its rst cycle (or to the other side of the swing if you were interested in timing say a rescue e ort or something along those lines) . f) The maximum angular velocity of the mass g) The maximum angular accleration of the mass h) The magnitude of the angular momentum of the mass at 3 seconds i) The magnitude of the torque acting on the mass at 3 seconds Problem 4: A wave has a wavenumber of 1 m-1, and an angular frequency of 2 radians per second, travels in the +x direction and has a maximum transverse amplitude of 0.1 m. At t=0, and x =0 the y position is equal to 0.0 m (y(0,0) = 0.0 m). a) Calculate the wavelength of the wave b) Calculate the period of oscillations for the wave c) Calculate the wave speed along the x axis d) Calculate the magnitude and direction of the transverse position of the wave at x=0.5 m and t = 8s e) Calculate the magnitude and direction of the transverse velocity of the wave at x=0.5 m and t = 8s f) Calculate the magnitude and direction of the transverse acceleration of the wave at x=0.5 m and t = 8s Problem 5-6: Chapter 16 Problem 10, 22 Additional Suggested Problems with Solutions Provided: Chapter 16 Problems 5, 9, 15, 45

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Homework 1 Q.1 what is product of these matrices? [■(3&2&6@-2&1&0@4&1&0)] ■(2@3@4) 6 Q.2 what is largest number of pivots a 7×5 matrix can have? Q.3 find standard matrix of linear transformation T: R^2→R^2 which rotates a point about the origion through an angle of π/4 radians. Q.4 True or False If matrices A and B are equivalent, they have same reduced echelon form In general A+B≠B+A I matrix A is symmetric then so is A+I_n A matrix A must be a square matrix to be invertible. If det (A) ≠ 0 then column of A are linearly independent. If n × n matrix is equivalent to I_n then A^(-1) is also equivalent toI_n. If m × n matrix has pivot position in every row then the equation Ax = b has a unique solution for each b in R^m If AB = I, then I is invertible.

## Homework 1 Q.1 what is product of these matrices? [■(3&2&6@-2&1&0@4&1&0)] ■(2@3@4) 6 Q.2 what is largest number of pivots a 7×5 matrix can have? Q.3 find standard matrix of linear transformation T: R^2→R^2 which rotates a point about the origion through an angle of π/4 radians. Q.4 True or False If matrices A and B are equivalent, they have same reduced echelon form In general A+B≠B+A I matrix A is symmetric then so is A+I_n A matrix A must be a square matrix to be invertible. If det (A) ≠ 0 then column of A are linearly independent. If n × n matrix is equivalent to I_n then A^(-1) is also equivalent toI_n. If m × n matrix has pivot position in every row then the equation Ax = b has a unique solution for each b in R^m If AB = I, then I is invertible.

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