Two projectiles are launched from the same point at the same angle above the horizontal. Projectile 1 reaches a maximum height twice that of projectile 2. What is the ratio of the initial speed of projectile 1 to the initial speed of projectile 2? Graph and Explain.

Two projectiles are launched from the same point at the same angle above the horizontal. Projectile 1 reaches a maximum height twice that of projectile 2. What is the ratio of the initial speed of projectile 1 to the initial speed of projectile 2? Graph and Explain.

Name: 1 Two projectiles are launched from the same point at the sameangle ab
Uploaded: 2024-03-20T06:57:47.000Z
Channel: Bartleby
Description: 1 Two projectiles are launched from the same point at the sameangle above the horizontal. Projectile 1 reaches a maximumheight twice that of projectile 2. What is the ratio of the initialspeed of projectile 1 to the initial speed of projectile 2? Gra

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter3: Motion In Two Dimensions

Section: Chapter Questions

Problem 10P: A rock is thrown upward from the level ground in such a way that the maximum height of its flight is...

See similar textbooks

Similar questions

Illustrate the problem and complete solution. 1.)A punter kicks a soccer ball off the ground at an angle of 37° with the horizontal at a speed of 12.0m/s. Find A) how long the ball is in the air? b) how high does it go? C) how far away does it land? Illustrate the problem.
A water balloon slingshot launches its projectiles essentially from ground level at a speed of 25.0 m/sm/s. (You can ignore air resistance.) a) At what angle should the slingshot be aimed to achieve its maximum range? b)If shot at the angle you calculated in Part A, how far will a water balloon travel horizontally? c)For how long will the balloon be in the air?
A projectile is fired from the top of a cliff of height h above the ocean below. The projectile is fired at an angle θ above the horizontal and with an initial speed υi. (a) Find a symbolic expression in terms of the variables υi, g, and θ for the time at which the projectile reaches its maximum height. (b) Using the result of part (a), find an expression for the maximum height hmax above the ocean attained by the projectile in terms of h, υi, g, and θ.
A golfer gives a ball a maximum initial speed of 34.4 m/s.(a) What is the longest possible hole-in-one for this golfer? Neglect any distance the ball might roll on the green and assume that the tee and the green are at the same level. (b) What is theminimum speed of the ball during this hole-in-one shot? Graph and Explain.
(Figure 1)A cannonball is fired horizontally from the top of a cliff. The cannon is at height H= 50.0 m above ground level, and the ball is fired with initial horizontal speed v0. Assume acceleration due to gravity to be g= 9.80 m/s2. Assume that the cannon is fired at time t=0 and that the cannonball hits the ground at time tg. What is the y position of the cannonball at the time tg/2?
A rock is thrown upward from the level ground in such a way that the maximum height of its flight is equal to its horizontal range R. (a) At what angle is the rock thrown? (b) In terms of the original range R, what is the range Rmax the rock can attain if it is launched at the same speed but at the optimal angle for maximum range? (c) Would your answer to part (a) be different if the rock is thrown with the same speed on a different planet? Explain.
Projectile Motion A ball rolls off the edge of a table 1.44m above the floor and strikes the floor at a point 2m horizontally from the edge of the table. A) What is the time the ball was in the air? B) What is the initial velocity of the ball?
3. A ball is thrown at a speed of 20.0 m/s at an angle of 60 degrees above the horizontal. What is the horizontal component of the velocity? is the vertical component of the velocity ? How long does the ball take to reach its highest point? d. What is the time of the flight for the projectile? Record your answer in the table under Calculated Total Time . How high does the ball rise? Record your answer in the table under Calculated Maximum Height . What is the range of the ball? Record your answer in the table under Calculated Range
(21.) Projectile MotionBob throws a ball straight up with aninitial speed of 50 feet per second from a height of 6 feet.(a) Find parametric equations that describe the motionof the ball as a function of time.(b) How long is the ball in the air?(c) When is the ball at its maximum height? Determinethe maximum height of the ball.B (4) Simulate the motion of the ball by graphing the equa-tions found in part (a).
You buy a plastic dart gun, and being a clever physics student you decide to do a quick calculation to find its maximum horizontal range. You shoot the gun straight up, and it takes 4.0 ss for the dart to land back at the barrel. Part A What is the maximum horizontal range of your gun?
DRAW THE PROBLEM and complete solution. 1.)A punter kicks a soccer ball off the ground at an angle of 37° with the horizontal at a speed of 12.0m/s. Find A) how long the ball is in the air? b)how high does it go? C) how far away does it land? Illustrate the problem.
1.An archer shoots an arrow horizontally at a target 15 m away.The arrow is aimed directly at the center of the target, but it hits52 cm lower. What was the initial speed of the arrow? Graph and Explains.