A zombie wolverine is launched with an initial speed v i =37.0 m/s at an initial angle theta i =53.1^ (a) Find the wolverine's position (horizontal and vertical) when t = 2.00s (b) Find the magnitude and direction of the wolverine's velocity when t = 2.00 s. (c) Find the time when the wolverine reaches the highest point of

A zombie wolverine is launched with an initial speed v i =37.0 m/s at an initial angle theta i =53.1^ (a) Find the wolverine's position (horizontal and vertical) when t = 2.00s (b) Find the magnitude and direction of the wolverine's velocity when t = 2.00 s. (c) Find the time when the wolverine reaches the highest point of

Name: A zombie wolverine is launched with an initial speed v i =37.0 m/s at
Uploaded: 2024-03-20T06:57:47.000Z
Channel: Bartleby
Description: A zombie wolverine is launched with an initial speed v i =37.0 m/s at an initial angle theta i =53.1^(a) Find the wolverine's position (horizontal and vertical) when t = 2.00s(b) Find the magnitude and direction of the wolverine's velocity when t = 2

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 3P: A particle initially located at the origin has an acceleration of a=3.00jm/s2 and an initial...

See similar textbooks

Similar questions

Suppose that a particle begins its motion from the origin and meets the velocity (in m / s) given by: vx (t) = 2.50t vy (t) = 3.50√t. for t> 0 in seconds. Find the speed of the particle at t = 5.00 s What is the acceleration vector (in rectangular components) at t = 2.00 s ? Find the magnitude of the displacement between t = 0.00 s and t = 6.00 s
A particle traveling along the parabolic path y = 0.25x. If x= (2t°) m, wheret is in seconds, determine the magnitude of the particle's acceleration in m/s? when t = 2 s.
A soccer ball is kicked from ground level and sails over a horizontal field until it bounces off a vertical brick wall. The ball comes off the player's foot with a speed of 16.0m/s at an angle of 34.0∘ above horizontal. The ball strikes the wall when it is at a height of 3.00m from the ground. What is the horizontal distance between the wall and the initial position of the ball?
Suppose a soccer player kicks the ball from a distance 34 m toward the goal. Find the initial speed of the ball if it just passes over the goal, 2.4 m above the ground, given the initial direction to be 26° above the horizontal. m/s
A particle moving with an initial velocity v, = (10m/s)î and initial position 7, = (4m)î + (2m)j, undergoes an acceleration ở = 2t²î + 4ĵ in SI units. For t = 10 s; a) Calculate the velcoity v= vxI+ vy®. b) Calculate the position r= x+ y. c) What are the magnitudes of the velocity and the position vector of the particle? d) Find also the angle each vector is making with the x-axis at that time.
The position vector of a particle is given as r = (t^2-6t+8)i + (t^2-9)j Find the magnitude and direction of the particle’s position, velocity, and acceleration at ? = 2?. Find the magnitude and direction of the particle’s displacement, average velocity and average acceleration for the time period ? = 2? to ? = 3?.
A basketball player is running at 5.00 m/s directly toward the basket when he jumps into the air to dunk the ball. He maintains his horizontal velocity. (For each answer, enter a number.) a, What vertical velocity (in m/s) does he need to rise 0.650 meters above the floor??m/s b, How far (in m) from the basket (measured in the horizontal direction) must he start his jump to reach his maximum height at the same time as he reaches the basket??m
The figure shows the path taken by a drunk skunk over level ground, from initial point i to final point f. The angles are 9-26.0% 8₂-49.0% and 6-76.0°, and the distances are d₁ - 5.90 m, d₂-7.40 m. and da = 12.0 m. What are the (al magnitude and (b) angle of the skunk's displacement from i to f? Give the angle as a positive (counterclockwise) or negative (clockwise) angle of magnitude less than 180°, measured from the +x direction. Units (a) Number Units (b) Number i
т A cannon sits on a horizontal plain, angled up at 35°. A cannonball is fired with a velocity of 100“. The cannonball hits the ground at the same height from which it was launched. a) What is the maximum height of the cannonball? (Answer: 168 m ) b) What is the flight time of the cannonball? (Answer: 11.7 s) c) What is the horizontal range of the cannonball? (Answer: 959 m) d) What is the impact velocity in magnitude and angle? (Answer: 100@35° below x-axis)
A golf ball is hit upward from the ground, with an initial velocity of 66 meters per second, at an angle of 27° with respect to the horizontal. The horizontal distance x from the starting point and the height y above the ground of the ball t seconds after it is hit are given by the parametric equations below. x-(v, cos e)r y=-4.912 + (vo sin 0)t +h Here vo is the initial velocity, 0 is the initial angle with respect to the horizontal, and h is the initial height. Use the equations to answer the following questions. (a) When does the golf ball reach its maximum height? Do not round any intermediate computations. Round your answer to the nearest hundredth. I| seconds (b) What is the maximum height of the golf ball? Round your answer to the nearest tenth. meters
The froghopper, Philaenus spumarius, holds the world record for insect jumps. When leaping at an angle of 58.0degrees above the horizontal, some of the tiny critters have reached a maximum height of 56.7 cm above the level ground. A)What was the takeoff speed for such a leap? B)What horizontal distance did the froghopper cover for this world-record leap?
A boy throws a stone horizontally from the top of a cliff of height h toward the oceanbelow. The stone strikes the ocean at distance d from the base of the cliff. In terms ofh, d, and g, find expressions for (a) the time t at which the stone lands in the ocean, (b)the initial speed of the stone, (c) the speed of the stone immediately before it reachesthe ocean, and (d) the direction of the stone’s velocity immediately before it reachesthe ocean