Consider launching a projectile from a cannon as shown in the diagram below. This arrangement has been set up in the experimental equipment provided. The launch angle is e and the mouth of the cannon is h above the ground. The initial velocity of the projectile as it leaves the mouth of the cannon has a magnitude w. The ball lands on the ground a distance, d, away from the mouth of the cannon. d- Problem 1. Determining the Initial Velocity a. Write down expressions for the components of the initial velocity, , in the x and y directions. b. Take the vector equation for position as a function of time (): i, =f, +v + āt? and separate it into two equations, one for position in the x-direction as a function of time and an other one for they-direction. c. Using the diagram and what you know about the acceleration in the x-direction, derive an equation for d, as a function of 8, w and t.
Consider launching a projectile from a cannon as shown in the diagram below. This arrangement has been set up in the experimental equipment provided. The launch angle is e and the mouth of the cannon is h above the ground. The initial velocity of the projectile as it leaves the mouth of the cannon has a magnitude w. The ball lands on the ground a distance, d, away from the mouth of the cannon. d- Problem 1. Determining the Initial Velocity a. Write down expressions for the components of the initial velocity, , in the x and y directions. b. Take the vector equation for position as a function of time (): i, =f, +v + āt? and separate it into two equations, one for position in the x-direction as a function of time and an other one for they-direction. c. Using the diagram and what you know about the acceleration in the x-direction, derive an equation for d, as a function of 8, w and t.
University Physics Volume 1
18th Edition
ISBN:9781938168277
Author:William Moebs, Samuel J. Ling, Jeff Sanny
Publisher:William Moebs, Samuel J. Ling, Jeff Sanny
Chapter2: Vectors
Section: Chapter Questions
Problem 2.1CYU: Check Your Understanding Two motorboats named Alice and Bob are moving on a lake. Given the...
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