Initial Velocity of Dog Jumping 0.20 m: 0 m/s

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Homework Help Overview

The discussion revolves around determining the initial velocity of a dog that can jump to a height of 0.20 m. The problem is situated within the context of kinematics and energy conservation principles.

Discussion Character

  • Mixed

Approaches and Questions Raised

  • Participants explore different methods to find the initial velocity, including kinematic equations and energy considerations. Some express uncertainty about the problem's nature, questioning whether it is a trick question. Others suggest using energy principles to relate potential and kinetic energy.

Discussion Status

The discussion is active, with multiple interpretations being explored. Some participants have provided guidance on using specific equations, while others are clarifying the assumptions regarding gravitational acceleration and the setup of the problem.

Contextual Notes

There are indications of confusion regarding the application of gravitational acceleration and the initial conditions of the problem. Participants are also addressing the need to clarify the relationship between the final and initial velocities in the context of the dog's jump.

boneill3
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Homework Statement


A dog can jump to a height of 0.20 m. What is the initial velocity of the dog?

Homework Equations



v=v0+at

The Attempt at a Solution



I'm not sure if this is suppose to be a trick question. Are they talking about the gravitational acceleration?

v=v0+at

v0= 0
t=0
a=(-g)=-9.8m/s2


v=0+-9.8 * 0
v=0
 
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Look at it from the point of view of energy - potential and kinetic.

AM
 
boneill3 said:

Homework Statement


A dog can jump to a height of 0.20 m. What is the initial velocity of the dog?

Homework Equations



v=v0+at

The Attempt at a Solution



I'm not sure if this is suppose to be a trick question. Are they talking about the gravitational acceleration?

v=v0+at

v0= 0
t=0
a=(-g)=-9.8m/s2


v=0+-9.8 * 0
v=0

No, you have to find Vo. Yes, you use gavitatinal accelertion cus the dog jumps vertically.
use: vfinal^2 = Vinitial^2 - 2gx, Vfinal = 0 since the dog comes to an abrupt stop at the 0.2m height. Therefore, solve for Vinitial.

Hope this helps;0
 
So,
vfinal^2 = Vinitial^2 - 2gx
Vinitial^2= 0 + 2gx
= 0 + 2*9.8
= 19.6m/s^2
 
beetle2 said:
So,
vfinal^2 = Vinitial^2 - 2gx
Vinitial^2= 0 + 2gx
= 0 + 2*9.8
= 19.6m/s^2


NO, Vinitial shud equal = sqrt2gx = sqrt2x9.8x0.2 = 2m/s
 

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