help asap A particle moves along a straight line and has acceleration given by s"(t) = 4t +3. Its initial velocity is s' (0) = - 4стand its initialsecdisplacement is s (0) = 6 cm. what is the position function?213A312+ 4t + 6235 13B4t + 75 134t - 7- -6213(D3124t + 6

Name: help asap A particle moves along a straight line and has acceleration
Uploaded: 2024-03-20T06:57:47.000Z
Channel: Bartleby
Description: help asap A particle moves along a straight line and has acceleration given by s"(t) = 4t +3. Its initial velocity is s' (0) = - 4стand its initialsecdisplacement is s (0) = 6 cm. what is the position function?213A312+ 4t + 6235 13B4t + 75 134t - 7-

Answered: Image /qna-images/answer/8897ff6a-e61b-4433-abc4-a635ed7a1919.jpg

Science

Physics

ст A particle moves along a straight line and has acceleration given by s"(t) = 4t +3. Its initial velocity is s' (0) = - 4 and its initial sec displacement is s (0) = 6 cm. what is the position function? 213 A 312 + 4t + 6 2 3 5 13 4t + 7 B 6 5 13 4t - 7 - - 6 213 (D 312 4t + 6

ст A particle moves along a straight line and has acceleration given by s"(t) = 4t +3. Its initial velocity is s' (0) = - 4 and its initial sec displacement is s (0) = 6 cm. what is the position function? 213 A 312 + 4t + 6 2 3 5 13 4t + 7 B 6 5 13 4t - 7 - - 6 213 (D 312 4t + 6

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 5CQ

See similar textbooks

Similar questions

A particle moving along the xx-axis has its position described by the function x=(4t3+5t+2)mx=(4t3+5t+2)m, where t is in s. At t = 2 s, what is the particle's position?
What is the difference in acceleration between his head and feet of astronaut is 2m tall? V= 32.9m/s
A particle moving along the xx-axis has its position described by the function x=(5t4+6t2+2t+5)m, where t is in s.At t = 12 s, what is the particle's position?
How far from the origin has the particle gone after 0.11 minutes if Vx = 3m/s , Vy = 2 m/s and Vz = 3.31 m/s. Assume that the particle is moving at a constant rate.
What is the position of a particle after three seconds if its position function is x(t) = 3t - 4? Assume all quantities are in SI units. a) x = -5 m b) x = 13 m c) x = -13 m d) x = 5 m
A rabbit is moving in the positive x - direction at 2.00 m/swhen it spots a predator and accelerates to a velocity of12.0 m/s along the negative y - axis, all in 1.50 s. Determine(a) the x - component and (b) the y - component of the rabbit’sacceleration.
the position of a moving particle is given below where t is the time s(t) =e^t^2 -4t^2 +5 the particle is moving in the positive direction whenn t-1 true or false?
A quarterback passes the football downfield at 19.0 m/s. It leaves his hand 1.70 m above the ground and is caught by a receiver 36.0 m away at the same height. What is the maximum height of the ball on its way to the receiver? so y0 = 1.7m x(t) = 36m , i guess i will need angle and t to get the answer, but i have no idea how to find them
. A particle moves along the x axis according to the equation x = 5+4t-2t2where x is inmeters and t is in seconds. What is the position, velocity and acceleration of theparticle at t =4 s?
A miniature quadcopter is located at xi = −2.50 m and yi = 2.70 m at t = 0 and moves with an average velocity having components vav, x = 1.70 m/s and vav, y = −2.50 m/s. What are the x-coordinate and y-coordinate (in m) of the quadcopter's position at t = 3.10 s?
A rabbit runs across a parking lot on which a set of the coordinate axis has been drawn. The coordinates of the rabbit’s position as a function of time t are given by: x = -0.3t2 + 5t + 28 and y = 0.22t2 - 8t + 30 with t in seconds and x and y in meters. What is the velocity at t= 10 sec?
Now, the target moved further away and the sniper must compensate, primarily adjusting the angle of its rifle. If the new angle is now 21∘ but everything remains the same (150m high building, 1800km/h initial velocity), which of the following solution will provide the time for the bullet to reach the maximum height? a.) (500sin21)/9.81 b.) (500cos21)/9.81 c.) (1800cos21)/9.81