<span>2 characteristics of stars are shown in an H-R diagram is S</span>ize and Color.
Answer:

Explanation:
Angular speed and linear speed is related to each other as

here we know that


now we have



Now we know that moment of inertia of the system is given as
![I = (2M + m)R^2 [tex][tex]I = (2\times 0.22 + 0.0045)(0.08)^2](https://tex.z-dn.net/?f=I%20%3D%20%282M%20%2B%20m%29R%5E2%20%5Btex%5D%3C%2Fp%3E%3Cp%3E%5Btex%5DI%20%3D%20%282%5Ctimes%200.22%20%2B%200.0045%29%280.08%29%5E2)

Now angular momentum of the system is given as


Planet A’s Object will have a higher weight than planet B’s Object.
Explanation: When a planet has a stronger gravitational pull, the same object will weigh more despite having the same mass, because weight is simply how much gravity is pushing/pulling on something.
Answer:
<h2>
The magnitude of force F is 18N</h2>
Explanation:
The magnitude of the force in the set up can be solved for using the principle of moment. According to the principle, the sum of clockwise moment is equal to the sum of anticlockwise moments.
Moment = Force * perpendicular distance
Clockwise moments;
The force that acts clockwise is the unknown Force F and 4N force. If the beam rests on a pivot 60 cm from end X and a Force F acts on the beam 80 cm from end X, the perpendicular distance of the force F from the pivot is 80-60 = 20cm and the perpendicular distance of the 4N force from the pivot is 60-50 = 10cm
Moment of force F about the pivot = F * 20
Moment of 4N force about the pivot = 4*10 = 40Nm
Sum of clockwise moment = 40+20F...(1)
Anticlockwise moment;
The 8N will act anticlockwisely about the pivot.
The distance between the 8N force and the pivot is 60-10 = 50cm
Moment of the 8N force = 8*50
=400Nm...(1)
Equating 1 and 2 we have;
40+20F = 400
20F = 400-40
20F = 360
F = 18N
The magnitude of force F is 18N
Answer:
Option D: 4 mm⁴
Explanation:
Formula for area moment of inertia for a circular cross-section is;
I = πd⁴/64
We are given diameter;
d = 3 mm
Thus;
I = π × 3⁴/64
I = 3.98 mm⁴
Approximating to a whole number gives;
I = 4 mm⁴