Answered: Q.1 The velocity of a slider is defined… | bartleby

Related questions

Question

CA3 MEC107 (Protected View) - Word
ABHSHEK
eview
Vew
Help
Tell me what you want to do
ou need to edit, it's safer to stay in Protected View.
Enable Editing
e close some apps.
Update now
Q.1
The velocity of a slider is defined by the relation v = v'sin(@t + o).
Denoting the velocity and the position of the slider at t = 0 by Up and
Xo, respectively, and knowing that the maximum displacement of the
slider is 2x, show that (a) v' = |
( + xa;/2x,0, (b) the maximum
value of the velocity occurs when x = x 3-(/w,) |/2.

Expert Solution

Trending now

This is a popular solution!

Step by step

Solved in 2 steps with 1 images

SEE SOLUTION Check out a sample Q&A here

Blurred answer

Similar questions

Given the acceleration as a function of the angle theta, a =6.5sinθ + 2.3cosθ. Find the optimal angle, so the acceleration is maximum Find the value of the maximum acceleration I have found the derivative of the function but am confusing myself on the next steps.
Could you look number 8?
An object located at ?⃗0 = (1, 1) ? is displaced by Δ?⃗01 = −2?̂ − 5?̂ ? The object is then displaced by Δ?⃗12 = 3?̂ + 2?̂ ? a) Draw a picture b) What is the final position (?⃗2) of the object? c) How far did the object travel during each displacement? (?: 5.39 ?; 3.61 ?) d) What is the total distance travelled by the object? (?: 9 ?) e) How far did the object end up from where it initially started?(?: 3.16?)
Question 4 A stretched string of length 50 cm is plucked a quarter of the way along its length to give an initial velocity of 10 m/s. Find expressions for the coefficients an and bn. a. an = 0 bn = 0 -0.5 b. an = 0.25 y(x,0) sin(kx)dx, b₁ = 0 4 0.5 = c. an = 0, bn foy(x,0) sin(kx) dx @n 4 -0.5 d. an = So y(x,0) sin(kx) dx, y(x,0)sin(kx)dx Wn b₁ =0.255 0
Can you please help me with number 3? Using the equations given. Thank you!
a) Write down the metric and the inverse metric, and use the definitionrpµv = 1/2gpσ(δµgvσ + δvgµσ - δσgµv) = rpvµto reproduce the results written above for rθ ØØ and rØ θØ.