Question

a(t) = 2e^ −t + 4 cos(2t) − sin(2t). Find the initial acceleration at t =...

a(t) = 2e^ −t + 4 cos(2t) − sin(2t).

Find the initial acceleration at t = 0. If time is measured in seconds and distance is measured in meters, what units is your answer in?

Find the velocity v(t) of the object given an initial velocity of 2 meters per second.

Find the position s(t) of the object given an initial position of 0 meters.

Math   Calculus   
0 0
Add a commentTranscribed image text
Next >

Homework Answers

Answer #1

0 0
Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Log In

Sign Up

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
If the acceleration of a particle is given by a(t)=2t-1 and the velocity and position at...
If the acceleration of a particle is given by a(t)=2t-1 and the velocity and position at time t=0 are v(0)=0 and S(0)=2. 1. Find a formula for the velocity v(t) at time t. 2. Find a formula for the position S(t) at time t. 3. Find the total distance traveled by the particle on the interval [0,3].
If u(t) = sin(6t), cos(2t), t and v(t) = t, cos(2t), sin(6t) , use Formula 4...
If u(t) = sin(6t), cos(2t), t and v(t) = t, cos(2t), sin(6t) , use Formula 4 of this theorem to find d dt u(t) · v(t) .
The acceleration of an object (in m/s2) is given by the function a(t)=6sin(t). The initial velocity...
The acceleration of an object (in m/s2) is given by the function a(t)=6sin(t). The initial velocity of the object is v(0)= −1 m/s. Round your answers to four decimal places. a) Find an equation v(t) for the object velocity. v(t)= -6cos(t)+5 b) Find the object's displacement (in meters) from time 0 to time 3. 15-6sin(3) Meters c) Find the total distance traveled by the object from time 0 to time 3. ? Meters Need Help fast, please
A particle that moves along a straight line has velocity v ( t ) = t^2e^−...
A particle that moves along a straight line has velocity v ( t ) = t^2e^− 2t meters per second after t seconds. How many meters will it travel during the first t seconds (from time=0 to time=t)?
Given that the acceleration vector is a(t)=(-9 cos(3t))i+(-9 sin(3t))j+(-5t)k, the initial velocity is v(0)=i+k, and the...
Given that the acceleration vector is a(t)=(-9 cos(3t))i+(-9 sin(3t))j+(-5t)k, the initial velocity is v(0)=i+k, and the initial position vector is r(0)=i+j+k, compute: A. The velocity vector v(t) B. The position vector r(t)
Given that the acceleration vector is a(t)=〈−1cos(t),−1sin(t),−2t〉 the initial velocity is v(0)=<1,0,1> and the initial position...
Given that the acceleration vector is a(t)=〈−1cos(t),−1sin(t),−2t〉 the initial velocity is v(0)=<1,0,1> and the initial position vector is r(0)=<1,1,1> compute: a. The velocity vector b. The position vector
Given that the acceleration vector is a ( t ) = (−9 cos( 3t ) )...
Given that the acceleration vector is a ( t ) = (−9 cos( 3t ) ) i + ( −9 sin( 3t ) ) j + ( −5 t ) k, the initial velocity is v ( 0 ) = i + k, and the initial position vector is r ( 0 ) = i +j + k, compute: the velocity vector and position vector.
A particle is moving according to the given data a(t) = sin t + 3 cos...
A particle is moving according to the given data a(t) = sin t + 3 cos t, x(0) = 0, v(0) = 2. where a(t) represents the acceleration of the particle at time t. Find v(t), the velocity of the particle at time t, and x(t), the position of the particle at time t.
The position (in meters) of an object moving in a straight line s(t)=√ 3t+1 −2t^2+1 where...
The position (in meters) of an object moving in a straight line s(t)=√ 3t+1 −2t^2+1 where t is measured in seconds. (a) Find the average velocity on [0,1]. (b) Find the instantaneous velocity at t=1. (c) Find the acceleration at t=1.
let r(t)=<cos(2t),sin(2t),3> describe the shape of the path of motion of the object. how far has...
let r(t)=<cos(2t),sin(2t),3> describe the shape of the path of motion of the object. how far has the object travelled between time T= 0 and time T = 2pi?
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT