Max Height: Solving Displacement Problems

  • Thread starter Thread starter cyspope
  • Start date Start date
  • Tags Tags
    Displacement
cyspope
Messages
27
Reaction score
0

Homework Statement


A rocket starts from rest and accelerates for 3.50 s with an acceleration of 5.00 m/s². If it continues to rise until its velocity is zero, what will be its maximum height?


Homework Equations


I thought I had to use the "UNIFORM MOTION with CONSTANT ACCELERATION" formula, which is d=vi*t+(1/2)*a*t²
d = distance
vi = initial velocity
t = time
a = acceleration


The Attempt at a Solution


d = 0*3.5+(1/2)(5.00 m/s²)(3.5)²

I am not sure whether I set up the problem correctly or not.
 
Physics news on Phys.org
hey cyspope,
what's the velocity of the rocket after 3.50 s? use this velocity* to determine the extra displacement, [this will be the initial velocity vo], you may use the velocity & displacement equation.



* note the rocket will be decelerating under the effect of g = 9.8 m/s2 till the velocity reaches zero.
 
drizzle said:
hey cyspope,
what's the velocity of the rocket after 3.50 s? use this velocity* to determine the extra displacement, [this will be the initial velocity vo], you may use the velocity & displacement equation.



* note the rocket will be decelerating under the effect of g = 9.8 m/s2 till the velocity reaches zero.

It doesn't says about the velocity of the rocket after 3.50 s. and How would you apply the gravity, which is 9.8 m/s² into the equation?
 
hint:

cyspope said:
A rocket starts from rest and accelerates for 3.50 s with an acceleration of 5.00 m/s²...
 
don't forget, there're two different displacements, d1 [which you can calculate using the first part of the question], and d2 [as described above]. the maximum displacement [height] is then d1+d2
 
Is the answer 63.125 m?
 
It's given a gas of particles all identical which has T fixed and spin S. Let's ##g(\epsilon)## the density of orbital states and ##g(\epsilon) = g_0## for ##\forall \epsilon \in [\epsilon_0, \epsilon_1]##, zero otherwise. How to compute the number of accessible quantum states of one particle? This is my attempt, and I suspect that is not good. Let S=0 and then bosons in a system. Simply, if we have the density of orbitals we have to integrate ##g(\epsilon)## and we have...

Similar threads

Back
Top