Simple hormic motion Show thaty = YmaxCos(x –t)у 3 УтахСоs(Tis a solution to the waveequationazy1 a²yəx2v² at2with the wave velocity beingrelated to the wavelength andperiod byV =

To solve this problem we need the wave equation given. since we are given a solution to the wave…

Answered: Show that y = YmaxCos(x -t) T is a…

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

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9:50 1 ll LTE 4 A on.masteringphysics.com C A
When setting the length of the pendulum, it is important that: The length of string from the pivot to the surface of the ball is exactly the stated length for the case. The length of string from the pivot to the center of the ball is exactly the stated length for the case. The accurately measure length of the string plus the radius of the ball is used in the calculations.
A spring-loaded ball launchercontext A spring-loaded ball launcher is embedded in the floor. When the ball launcher is triggered, the ball is propelled into the air and then falls to the ground. We are looking for the horizontal distance travelled by the ball. Information The pitcher is tilted at a known theta angle.The spring, whose spring constant is known, is initially compressed (and ei is known).At its natural length, the end of the spring coincides with the ground.The mass of the ball is known, but its diameter is neglected. Modelization Create a model (a unique equation!) for the horizontal distance the ball travels (in m) from the mouth of the pitching machine to where it hits the ground. Then test your model with the following values: Pitch angle of inclination (theta): 22.2 degrees Spring return constant: 64.1 N/m Initial spring compression: 19.8 cm Mass of ball A: 130 g
Answer fifth question asap
Now a peg is placed 4/5 of the way down the pendulum's path so that when the mass falls to its vertical position it hits and wraps around the peg. As it wraps around the peg and attains its maximum height it ends a distance of 3/5 L below its starting point (or 2/5 L from its lowest point). How fast is the mass moving at the top of its new path (directly above the peg)? m/s Submit 5) Using the original mass of m = 7.7 kg, what is the magnitude of the tension in the string at the top of the new path (directly above the peg)? N Submit
(b) What is the maximum speed? I have attached the file thanks.
Consider a place where the gravity is one-fourth the gravity on Earth (g' : g/4), then the frequency of oscillation of a simple pendulum in that place, f', as compared to its frequency on earth is:
NO NEED TO SHOW ANY WORK JUST FINAL ANSWER AS QUICKLY AS POSSIBLE! A vacationer gets into his outboard motorboat and leaves a dock on a river bank for a day of fishing. Just as he turns upstream, he hears a splash but pays no attention and continues cruising at normal speed. Unfortunately, only 10 minutes later does he realize that his (fortunately watertight) lunchbox is missing. He then turns downstream, with the motor still set at cruising speed. Luckily, he sights his lunchbox floating down the river and retrieves it at a point 1 km downstream of the dock.
A spring-loaded ball launchercontext A spring-loaded ball launcher is embedded in the floor. When the ball launcher is triggered, the ball is propelled into the air and then falls to the ground. We are looking for the horizontal distance travelled by the ball. Information The pitcher is tilted at a known theta angle.The spring, whose spring constant is known, is initially compressed (and ei is known).At its natural length, the end of the spring coincides with the ground.The mass of the ball is known, but its diameter is neglected. Modelization Create a model (a unique equation!) for the horizontal distance the ball travels (in m) from the mouth of the pitching machine to where it hits the ground. Then test your model with the following values: Pitch angle of inclination (theta): 22.2 degrees Spring return constant: 64.1 N/m Initial spring compression: 19.8 cm Mass of ball A: 130 g
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Show that the linear system obtained by adding a multiple of an equation in (2) to another equation is equivalent to (2).
It can be shown that if a pendulum mass on a string is dropped from a height as shown the final velocity will be /2gh. (we did this in the energy lab) This is because all of the mass is located at the end of the string giving it a moment of inertia of ml?. If instead a solid rod of the same mass and length was allowed to swing the same distance, and knowing the moment of inertial to be 1/3 mL? what is the velocity of the very tip of the rod at the bottom? (if you want you can use a mass of 1 and a length of 1, hint: choose PE, carefully)

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Show that y = YmaxCos(x -t) T is a solution to the wave equation 1 azy v² at² with the wave velocity being related to the wavelength and period by v = T