Q1-A particle starts to moves from origin at the curved Pathy= ( 3 sin* (x'y) + yx) mWith initial velocity 2 m/s and acceleration ofa = 2 t? +5t05 m/ s?Find its velocity and acceleration at x= 10 m.

Name: Q1-A particle starts to moves from origin at the curved Pathy= ( 3 si
Uploaded: 2024-03-20T06:57:47.000Z
Channel: Bartleby
Description: Q1-A particle starts to moves from origin at the curved Pathy= ( 3 sin* (x'y) + yx) mWith initial velocity 2 m/s and acceleration ofa = 2 t? +5t05 m/ s?Find its velocity and acceleration at x= 10 m.

Motion perpendicular are independent of each other. Motion can be uniform or accelerated. Motion is…

Science

Physics

Q1- A particle starts to moves from origin at the curved Path y=(3 sin4 (x²y) + y³x) m With initial velocity 2 m/s and acceleration of a = 2 t² + 5t0.5 m/s² Find its velocity and acceleration at x= 10 m.

Q1- A particle starts to moves from origin at the curved Path y=(3 sin4 (x²y) + y³x) m With initial velocity 2 m/s and acceleration of a = 2 t² + 5t0.5 m/s² Find its velocity and acceleration at x= 10 m.

College Physics

10th Edition

ISBN:9781285737027

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter2: Motion In One Dimension

Section: Chapter Questions

Problem 75AP: A stuntman sitting on a tree limb wishes to drop vertically onto a horse galloping under the tree....

See similar textbooks

Similar questions

Q1- A particle starts to moves from origin at the curved Path y= (3 sin (x?y) + y3x) m With initial velocity 2 m/s and acceleration of 2 t? + 5t0.5 m/ s? a = Find its velocity and acceleration at x= 10 m.
The acceleration of a particle is given by a 4t - 37, where a is in meters per second squared and tis in seconds. Determine the velocity and displacement as functions of time. The initial displacement at t = O is so = 9 m, and the initial velocity is vo = 0 m/s. After you have the general expressions, evaluate these expressions at the indicated times. Answers: m, v m/s Att- 2.9s. m. v- m/s Att 10.6 s, S-
10. A particle moves along a straight line with an acceleration of a = 5/(3s3 + s32) m/s, where s is in meters. Determine the particle's velocity when s = 2 m, if it starts from rest when s 1 m. Use a numerical method to evaluate the integral. Ans. v= 1.29 m/s
The velocity of a particle moving forward is shown in the figure. If S, = 0, V. = 0, and a = 0: %3D a. Determine the equations for position when 0 < t < 6s, and 6s
m/S Tara walks two miles north from her door to the park, then returns home to her door. What distance did she travel? miles come bak ter DELL OIl 5S e t h k d. b V alt ct alt
Ans. s= 20 ft. 3. A particle travels along a straight line with a velocity v = (12 - 3r) m/s, where t is in seconds. When t = 1 s, the particle is located 10 m to the left of the origin. Determine the acceleration when t= 4 s, the displacement from 1 = 0 to t = 10 s, and the distance the particle travels during this time period. A, = -880 m ; Ans: a = -24 m/s? ; ST = 912 m 4. A particle travels along a straight line with a constant acceleration. When s = 4 ft, v = 3 ft/s and when s = 10 ft, v = 8 ft/s. Determine the velocity as a function of position.
Q1- A particle starts to moves from origin at the curved Path y= ( 3 cos (x²) + yx) m With initial velocity 2 m/s and acceleration of a = 2 t2 +5 m/s? Find its velocity and acceleration at x= 10 m.
Q-2-A Particle maves ina straight line so that after t sec. it is Sm.from a fixed Paint O an the line, where s=£+ 3+². Finod; +3+2. Find: 1) The acceleration when t=1,t=2, t=3 2)) The average acceleration betwween t=L and t3.
4. The acceleration of a particle is given by a = Avt where A = 2.0 m/s5/2. At t = 0, v = 7.5 m/s and x = 0. What is the displacement at t = 5.0 s? a =AVt %3D On nhiect has velocity Yo (t) = 31+1î 31+1i m/s at time t = 0.00 s. The acceleration of the
05 A material point moves with an acceleration a(t) = 2ti + 2sintj - costk At time t=0 the particle is at position ro(t) = 3i - 3j and has speed uo(t) = 2j + k. Find the velocity u(t)and the position r(t).
A projectile exits a launch tube with a velocity of 255 m/s. While accelerating through the launch tube, the projectile moves a distance of 1.850 m. Determine the acceleration of the projectile (assume a uniform acceleration). Which equation should you use to solve for acceleration? a. Ax = 1/2(v, + v)At b. Ax = v,At +(1/2)aAt? c. v? = v,? + 2aAx d. Vf = v, + aat
A rabbit runs across a parking lot on which a set of 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? A. 0.6 i + 0.4 j B. -0.2i +1.6j +30 C. -i - 3.6 j D. 4i + 2j