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Ivenika [448]
4 years ago
12

a meter stick is hung from a string tied at the 25cm mark. A 0.50-kg object is hung From the zero end of the meter stick, and th

e meterstick is balanced horizontally. What is the mass of the meterstick? (a) 0.25kg, (b) 0.5kg (c) 0.75kg (d) 1.0 kg (e) 2.0kg (f) impossible to determine
Physics
2 answers:
Vesna [10]4 years ago
6 0
Impossible to determine
pychu [463]4 years ago
3 0
Let m₁ = 0.25m and m₂ = 0.75m, where m is the mass of the meterstick:

The sum of all torques must be zero:
τ = 12.5 * m₁ + 25 * 0.5 - 37.5 * m₂ = 0

Replace m₁ and m₂:
12.5 * 0.25m + 25 * 0.5 = 37.5 * 0,75m

Solve for m:
3.125m + 12.5 = 28.125
25m = 12.5
m = 0.5
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Suppose an asteroid orbiting the sun had an orbital period of 7. 5 years. What would its orbital radius be?.
creativ13 [48]

By using the orbital period equation we will find that the orbital radius is r = 4.29*10^11 m

<h3>What is the orbital period?</h3>

This would be the time that a given body does a complete revolution in its orbit.

It can be written as:

T = \sqrt{\frac{4*\pi ^2*r^3}{G*M} }

Where:

  • π = 3.14
  • G is the gravitational constant = 6.67*10^(-11) m^3/(kg*s^2)
  • M is the mass of the sun = 1.989*10^30 kg
  • r is the radius, which we want to find.

Rewriting the equation for the radius we get:

T = \sqrt{\frac{4*\pi ^2*r^3}{G*M} }\\\\r = \sqrt[3]{ \frac{T^2*G*M}{4*\pi ^2} }

Where T = 7.5 years = 7.5*(3.154*10^7 s) = 2.3655*10^8 s

Replacing the values in the equation we get:

r = \sqrt[3]{ \frac{(2.3655*10^8 s)^2*(6.67*10^{-11} m^3/(kg*s^2))*(1.989*10^{30} kg)}{4*3.14 ^2} } = 4.29*10^{11 }m

So the orbital radius is 4.29*10^11 m

If you want to learn more about orbits, you can read:

brainly.com/question/11996385

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2 years ago
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Answer:

Explanation:

F = GmM/d²

As gravity force is proportional to the inverse of the square of the distance,

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F' = GmM/(2d)²

F' = ¼GmM/d²

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