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bixtya [17]
3 years ago
13

A pendulum on plant X is 0.25 meters long and the period is 4 seconds. What is “g” on Planet X?

Physics
1 answer:
Monica [59]3 years ago
7 0

Answer:

The value of g = 0.6168 m/s².

Explanation:

Given that,

On a planet X,

Length of the pendulum(L) = 0.25 meters,

Time period of the pendulum(T) = 4 seconds.

We have to find the 'g' value on the planet.

The 'g' value on a planet can be found by a pendulum with help of the formula,

T = 2π × \frac{\sqrt{L} }{\sqrt{g} }

From this,  g = 4π² × \frac{L}{T^{2} }

Using the above formula and substituting the values,we get,

g = 0.6168 m/s².

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An object has an acceleration of 6.0 m/s/s. If the net force was doubled and the mass was one-third the original value, then the
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Hahahahaha. Okay.

So basically , force is equal to mass into acceleration.

F=ma

so when F=ma , we get acceleration=6m/s/s

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2F=1/3ma

Now , we rearrange , and we get 6F=ma

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1. Current is usually the flow of
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1. Current is usually the flow of <u>electrons</u>.

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A force of 450 N moves a body through 300 cm in the direction of force. Calculate the work
OlgaM077 [116]

Answer:

150J

Explanation:

Formula : <u>Work</u><u> </u><u>done</u>

Force x distance

work done = force x distance

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work done = 450 x 3

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3 years ago
A disk-shaped merry-go-round of radius 2.63 m and mass 152 kg rotates freely with an angular speed of 0.526 rev/s. A 51.7 kg per
zalisa [80]

 Explanation:

Given

radiusr=2.63 m

N=0.526 rev/s

\omega =3.30 rad/s

mass disc  M=152 kg

mass of person  m=51.7 kg

velocity of Person  v=2.76 m/s

moment of inertia  I=Mr^2

I=0.5\times 152\times 2.63^2=827.64 kg-m^2

Initial angular momentum

L_i=I\omega +mvr

L_i=827.64\times 3.30+51.7\times 2.76\times 2.63

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Final Moment inertia

I_f=0.5Mr^2+mr^2

I_f=(152\cdot 0.5+51.7)\cdot (2.63)^2=1185.243 kg-m^2

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L_f=I_f\omega _f

Conserving angular momentum

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3106.48=1408.97\times \omega _f

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