In the World Pond Hockey tournament held in Plaster Rock, NB, a puck on the ice travels 20.0 m [25° W of N], gets deflected, and travels 30.0 m [35° N of W]. Determine where the puck will end up with respect to its starting point, e.g., the puck's total displacement, using both the component method and the tip to tail method. Use the tip to tail method first as it will give you an idea of the answer you should be getting using the component method.

In the World Pond Hockey tournament held in Plaster Rock, NB, a puck on the ice travels 20.0 m [25° W of N], gets deflected, and travels 30.0 m [35° N of W]. Determine where the puck will end up with respect to its starting point, e.g., the puck's total displacement, using both the component method and the tip to tail method. Use the tip to tail method first as it will give you an idea of the answer you should be getting using the component method.

Name: q1) pls help showcase the step by step answer for this question, its v
Uploaded: 2024-03-20T06:57:47.000Z
Channel: Bartleby
Description: q1) pls help showcase the step by step answer for this question, its very important and I will upvote In the World Pond Hockey tournament held in Plaster Rock, NB, a puck on the ice travels 20.0m [25° W of N], gets deflected, and travels 30.0 m [35°

Principles of Physics: A Calculus-Based Text

5th Edition

ISBN:9781133104261

Author:Raymond A. Serway, John W. Jewett

Publisher:Raymond A. Serway, John W. Jewett

Chapter3: Motion In Two Dimensions

Section: Chapter Questions

Problem 19P: A student stands at the edge of a cliff and throws a stone horizontally over the edge with a speed...

See similar textbooks

Similar questions

If a projectile is fired from the origin of the coordinate system with an initial velocity υ0 and in a direction making an angle α with the horizontal, calculate the time required for the projectile to cross a line passing through the origin and making an angle β < α with the horizontal.
In the blizzard of ’88, a rancher was forced to drop hay bales from an airplane to feed her cattle. The plane flew horizontally at 160 km/hr and dropped the bales from a height of 80 m above the flat range, (a) She wanted the bales of hay to land 30 m behind the cattle so as to not hit them. Where should she push the bales out of the airplane? (b) To not hit the cattle, what is the largest time error she could make while pushing the bales out of the airplane? Ignore air resistance.
A firefighter, a distance d from a burning building, directs a stream of water from a fire hose at angle i above the horizontal as shown in Figure P3.16. If the initial speed of the stream is vi, at what height h does the water strike the building? Figure P3.16
Olympus Mons on Mars is the largest volcano in the solar system, at a height of 25 km and with a radius of 312 km. If you are standing on the summit, with what Initial velocity would you have to fire a projectile from a cannon horizontally to clear the volcano and land on the surface of Mars? Note that Mars has an acceleration of gravity of 3.7m/s2 .
In an attempt to escape a desert island, a castaway builds a raft and sets out to sea. The wind shifts a great deal during the day and he is blown along the following directions: 2.50 km and 45.0 north of west, then 4.70 km and 60.0 south of east, then 1.30 km and 25.0 south of west, then 5.10 km straight east, then 1.70 km and 5.00 east of north, then 7.20 km and 55.0 south of west, and finally 2.80 km and 10.0 north of east. Use a graphical method to find the castaway’s final position relative to the island.
A person standing at the top of a hemispherical rock of radius R kicks a ball (initially at rest on the top of the rock) to give it horizontal velocity vi as shown in Figure P3.56. (a) What must be its minimum initial speed if the ball is never to hit the rock after it is kicked? (b) With this initial speed, how far from the base of the rock does the ball hit the ground?
A student stands at the edge of a cliff and throws a stone horizontally over the edge with a speed of vi= 18.0 m/s. The cliff is h = 50.0 m above a body of water as shown in Figure P3.19. (a) What are the coordinates of the initial position of the stone? (b) What are the components of the initial velocity of the stone? (c) What is the appropriate analysis model for the vertical motion of the stone? (d) What is the appropriate analysis model for the horizontal motion of the stone? (e) Write symbolic equations for the x and y components of the velocity of the stone as a function of time. (f) Write symbolic equations for the position of the stone as a function of time. (g) How long after being released does the stone strike the water below the cliff? (h) With what speed and angle of impact does the stone land?
In a circus, a “human cannonball” is launched from a cannon and lands in a net. The cannon releases him at the same height as the net. His initial velocity is 18.3 m/s in a direction 40.0° above the horizontal. a) For how much time will he be in the air? b) How far does he travel horizontally? c) What is the velocity upon impact? The circus manager from the previous question wants to make the stunt more dramatic by firing the stuntman through a hoop 9.0 m high then land in a safety net at the same height as the cannon. The cannon’s angle is changed to 45.0° and the velocity is increased to   21.0 m/s. The manager needs to know where to place the hoop and safety net. a) How far from the cannon should the safety net be placed? b) What is the time required to reach the height of the hoop? c) How far from the cannon should the hoop be placed?
In the World Pond Hockey tournament held in Plaster Rock, NB, a puck on the ice travels 20.0m[25° W of N], gets deflected and travels 30.0m[35°N of W]. Determine where the puck will end up with respect to its starting point e.g the puck’s total displacement using the 3 methods of adding vectors.
For a projectile lunched with an initial velocity of v0 at an angle of θ (between 0 and 90o) , a) derive the general expression for maximum height hmax and the horizontal range R. b) For what value of θ gives the highest maximum height? Please see images for full problem.
Consider a projectile with the magnitude of initial velocity u, and the initial velocity makes an initial angle 6, with the positive X axis. a) Prove that the trajectory of the projectile is a parabola. b) You have found the trajectory equation in the form: y = mr – nz².
Based on the height of the marble launcher above the floor and the initial vertical velocity component, calculate the amount of time needed for the projectile to reach the ground. (Note that this calculation will require you to solve a quadratic equation. Ask your teacher if you need help with this calculation.) angle 1: θ = 15° -->initial height 0.027m, horizontal distance 0.145m, vertical velocity component 1.12m/s angle 2: θ = 45° -->initial height 0.027m, horizontal distance 0.209m, vertical velocity component 3.05m/s angle 3: θ = 70° --> initial height 0.027m, horizontal distance 0.118m, vertical velocity component 4.05m/s