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Nana76 [90]
4 years ago
9

Stapp rode a rocket sled, accelerating from rest to a top speed of 282 m/s (1015 km/h) in 5.00 s, and was brought jarringly back

to rest in only 1.40 s! Calculate his (a) acceleration and (b) deceleration. Express each in multiples of g (9.80 m/s2) by taking its ratio to the acceleration of gravity.
Physics
1 answer:
ser-zykov [4K]4 years ago
5 0

Answer:

a)a=5.74\ g\ m/s^2

b)a=20.55\ g\ m/s^2

Explanation:

Given that

Initial velocity u =0 m/s

Speed at 5 s v= 282 m/s

Rocket accelerated up to 5 s :

We know that

v= u + at

282= 0+ a x 5

a=56.4\ m/s^2

So the acceleration

a=56.4\ m/s^2

a=5.74\ g\ m/s^2

Rocket come to rest in 1.4 s :

Final velocity of rocket v=0 m/s

Initial velocity = 282 m/s

v= u + at

0= 282 - a x 1.4

a=201.42\ m/s^2

a=20.55\ g\ m/s^2

So the deceleration

a=20.55\ g\ m/s^2

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4 0
3 years ago
A 50 Kg box sits at rest on a 30 degree ramp where the coef of static friction is 0.5773. If your push was directed at an angle
emmasim [6.3K]

<u>Given data:</u>

m= 50 Kg,

W= m×g = 50 × 9.81 = 490.5 N

ramp angle (α) = 30 degrees,

coefficient of friction (μs) = 0.5773,

Push at an angle (Θ) = 40 degrees,

Determine: Push to get box move up (P)=?

From the figure,

Resolving the forces along the plane

W sinα + μs.R = P cos Θ       --------------------- (i)

Resolving the forces perpendicular to the inclined plane

W cosα = R+Psin Θ  =>  R= W cosα - Psin Θ -------------- (ii)

Solving (i) and (ii) and keeping <em>μs = tan Φ, Φ = Θ </em>

<em>Pmin = W sin( α +Θ  )</em>

<em>          = W[ sin α.Cos Θ + cos α.sin Θ]</em>

<em>           = 490.5 [ (sin 30.cos40) + (cos30.sin 40)]</em>

<em>           = 460.9 N</em>

<em>Minimum push required to move the box up the ramp is 460.9 N</em>


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4 years ago
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