A camera falling from a blimb

In summary, a camera is falling from a blimp that is 349 m above the ground and rising at a speed of 17.2 m/s. The maximum height reached by the camera with respect to the ground is 349m. The speed at which it hits the ground can be calculated using the SAVTU equations with the given parameters. The first part of the question only asks for the short arc of the camera's rise, while the second part asks for the speed at which it hits the ground.
  • #1
joehoy41
8
0
A camera falling from a blimb... pleasezzz help

(part 1 of 2)
A camera falls from a blimp that is 349 m above the ground and rising at a speed of 17.2 m/s.
Find the maximum height reached by the camera with respect to the ground. The acceleration of gravity is 9.8 m/s^2 Answer in units of m.

(part 2 of 2)
Find the speed at which it hits the ground. Answer in units of cm/s.
 
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  • #2


So which equations do you know that relate to this?
 
  • #3


there are a lot.. but i only want to know what does this mean "A camera falls from a blimp that is 349 m above the ground and rising at a speed of 17.2 m/s." can u give me a simple explanation of what they are saying?
 
  • #4


Can someone pleasez help me
 
  • #5


Part A of the question is improperly formed. Or it is trivial. Or you have written it out wrong.

As written, the maximum height the camera reaches is the point where it is released - 349m. Period.

Please re-examine the question you were given.
 
  • #6


So, when the camera falls out of the rising blimp, its upward velocity immediately goes to zero?
 
  • #7


i am sure that is the question...
 
  • #8


SteamKing said:
So, when the camera falls out of the rising blimp, its upward velocity immediately goes to zero?
Ah, of course. My mistake. Good catch!

So the camera's params are:
Initial distance: 0m
Final distance: 349m
Initial velocity: -17.2m/s
Acceleration: +9.8m/s^2

joehoy, do you know your SAVTU equations?
 
  • #9


Vav = (Df - Di)/t
Aav = (Vf - Vi)/t
Vf = Vi + gt
Vf = -sqrt(Vi^2 - 2gd)
d= 0.5(Vi + Vf)t
d = Vit + 0.5gt^2
avgt = (Vf - Vi)/g
t = sqrt((2d)/g)

g = 9.81 m/s^2
 
  • #10


joehoy41 said:
Vav = (Df - Di)/t
Aav = (Vf - Vi)/t
Vf = Vi + gt
Vf = -sqrt(Vi^2 - 2gd)
d= 0.5(Vi + Vf)t
d = Vit + 0.5gt^2
avgt = (Vf - Vi)/g
t = sqrt((2d)/g)

g = 9.81 m/s^2

OK. So you've got initial velocity and acceleration.

The first part of the question is only asking for the short arc of the camera as it rises to its peak.
So final velocity of that short arc is going to be what?

Which equation will give you distance, given initial v, final v and a?
 

1. What caused the camera to fall from the blimp?

There could be multiple factors that caused the camera to fall from the blimp, such as strong winds, mechanical failure, or human error.

2. Can the camera be recovered?

It depends on where the camera fell and the condition it is in. If it fell in a remote or inaccessible area, it may be difficult to recover. If it is damaged or destroyed, it may not be recoverable.

3. What kind of data was lost with the camera's fall?

The data that was lost would depend on the type of camera and its purpose. It could be anything from aerial photographs or footage to scientific data collected by the camera's sensors.

4. How will the loss of the camera affect the research being conducted?

The loss of the camera may significantly impact the research being conducted, as the data collected by the camera could be crucial for the study. The researchers may have to rely on other sources of data or try to recover the camera to salvage the data.

5. What measures will be taken to prevent this from happening again?

After investigating the cause of the camera's fall, measures will be taken to prevent similar incidents from occurring in the future. This could involve implementing stronger safety protocols, using more secure camera mounting systems, or conducting more thorough pre-flight checks.

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