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Vinvika [58]
4 years ago
5

A 63 kg astronaut is drifting in space at a velocity of 7.0 m/s to the right with respect to the spacecraft. The astronaut uses

the jetpack to move to the left and back to the spacecraft. The jetpack fires for 14.0 seconds and the astronaut makes it back to the ship. What was the force exerted by the jetpack? AND for extra credit, how far away from the ship where they?
J = Δp = m Δv = F Δt
Impulse = change in momentum = mass x change in velocity = force x time interval
Physics
1 answer:
borishaifa [10]4 years ago
7 0

Answer:

force exerted by Jet pack is 63 N on the astronaut

Explanation:

As per Newton's II law we know that

Rate of change in momentum of the system is net force on it

so we have

F = \frac{\Delta P}{\Delta t}

so we have

F = \frac{m(v_f - v_i)}{\Delta t}

so we have

Since he used jet pack to return back towards the spaceship

so here we will have

v_f = 7 m/s

v_i = -7 m/s

F = \frac{63(7 + 7)}{14}

F = 63 N

force exerted by Jet pack is 63 N on the astronaut

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2km*1000=2000m
S=ut+1/2at^2
a=0,thus s=ut
2000=90t
t=2000/90
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3 years ago
A student observes that for the same net force heavier objects accelerate less which statement describes the correct conclusion?
rodikova [14]

Answer: A decrease in acceleration causes the mass to increase.

Explanation:

Let's rewrite this as:

"For a constant force F, we can see that heavier objects accelerate less"

Then, as the mass increases, the acceleration of the object decreases.

This is known as an inverse relationship between acceleration and mass.

By second Newton's law we have that:

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Force equals mass times acceleration.

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Then the correct option is:

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4 0
3 years ago
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8–4. The tank of the air compressor is subjected to an internal pressure of 90 psi. If the internal diameter of the tank is 22 i
slamgirl [31]

Answer:

The stress S = 1935 [Psi]

Explanation:

This kind of problem belongs to the mechanical of materials field in the branch of the mechanical engineering.

The initial data:

P = internal pressure [Psi] = 90 [Psi]

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t = wall thickness [in] = 0.25 [in]

S = stress = [Psi]

Therefore

ri = internal radius = (Di)/2 - t = (22/2) - 0.25 = 10.75 [in]

And using the expression to find the stress:

S=\frac{P*D_{i} }{2*t} \\replacing:\\S=\frac{90*10.75 }{2*0.25} \\S=1935[Psi]

In the attached image we can see the stress σ1 & σ2 = S acting over the point A.

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Answer:

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Explanation:

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I think the right answer is option B.

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