List and comment on the percent errors of the two tuning forks. Which tuning fork had a lower percent error? What could account for error in measurement?

Analysis Questions List and comment on the percent errors of the two tuning forks. Which tuning fork had a lower percent error? What could account for error in measurement? List and comment on the percent errors of the two beat frequencies. Which combinations of tuning forks had a lower present error? What could account for […]

How much gravitational potential energy will she have gained at her highest point? Explain how you found the answer.

A diver of mass 75 kg jumps upward off a diving board and into the water. Question 2 A diver of mass 75 kg jumps upward off a diving board and into the water. The diving board is 2 m above the water. a. When the diver jumps, she has a speed of 2.5 m/s. […]

Which boat did you choose and why?What is one disadvantage of your boat?What is your average race speed?

Estimate your travel costs and to calculate your average speed and the speed of last year’s winner Which category? Choose your boat Your proposal will also discuss how likely it is that you’ll win the race. In Part II, you’ll calculate your average race speed for the type of boat you’ve chosen. 1. Which boat […]

How do we give something a constant angular acceleration? How can we measure this angular acceleration? What are the directions of an object’s velocity and acceleration vectors when it is subject to non-uniform circular motion?

Florida Institute of Technology ©2020 by J. Gering 10 – 1 Experiment 10 Newton’s Second Law for Rotation Questions . How do we give something a constant angular acceleration? How can we measure this angular acceleration? What are the directions of an object’s velocity and acceleration vectors when it is subject to non-uniform circular motion? […]

Calculate the percent difference between the two masses. Do they agree according to their percent different? Why or Why not?

Simple Harmonic Motion Often time in nature, when an object undergoes a small displacement from equilibrium position, it undergoes oscillatory motion about that equilibrium position; such behavior is called harmonic motion. Examples of harmonic motion include springs, pendula, and even circular motion. When no damping forces affect the oscillating object, the behavior is know as […]

Explain how you can graphically determine g of Earth using Period2 vs. Length graph? Obtain the value of g by doing a curve fitting and compare it with the known value of 9.81 m/s2.

Time Period of a Simple Pendulum Link for online lab: https://phet.colorado.edu/en/simulation/pendulum-lab OBJECTIVES: Investigate the factors affecting time period of a simple pendulum. Determine gravitational field strength at a location by swinging a simple pendulum and performing curve fitting on linearized data. PROCEDURE: Click on the Intro window. Click on Stopwatch. Make sure that speed is […]

Click on the following link and adjust the masses m1 at 2×109 kg and the distance between the two objects r at 5km, write their values in the table 1.

Worksheet Using Phet Interactive Simulation Dep. Of Applied Physics and Astronomy University of Sharjah Name : ID#: This activity consists of two Parts Part one: Gravitational force versus distance. Part two: Gravitational forces versus mass. To be familiar with the Gravitational force magnitude direction and the parameters affect this force using Phet simulation open the […]

What are the forces? What is the displacement? Use Hooke’s Law to determine what the displacement should be. Does your prediction match what the software shows?

Go to https://phet.colorado.edu/en/simulation/hookes-law Part 1: Click on Intro. ⦁ Set the spring constant to 200N/m. Click in all of the check boxes to show all vectors and values. Apply a force of 60 N by dragging the red plunger or the red slider. What are the forces? What is the displacement? Use Hooke’s Law to […]

Apply the Legendre transformation to the Entropy S as a function of E, specifically for the ideal gas according to the Sackur-Tetrode equation: S(E, = KBN(2 mkN) -AK/ + 2 k277r3h6/ e5m3 )).

the Legendre transform g of a function f is: g(m) = f(x(m))- m • x(m) mit x(m) = (r)-1(m). Show that h(y) := f(-y) is f Legendre-transformed twice. This demonstrates that no information is lost during the Legendre trans-formation. Apply the Legendre transformation to the Entropy S as a function of E, specifically for the […]

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