Gravity is an example of friction. If we didn't have gravity, we would be flying all over the place. Also, friction keeps us from sliding on the ground and falling.
Answer:
The volume of radius is
× π × radius³ Proved
Explanation:
Given as :
We know that volume of sphere is v =
× π × radius³
Or, v =
× π × r³
Let prove the volume of sphere
So, From the figure of sphere
At the height of z , there is shaded disk with radius x
Let Find the area of triangle with side x , z , r
<u>From Pythagorean theorem</u>
x² + z² = r²
Or, x² = r² - z²
Or, x = 
Now, Area of shaded disk = Area = π × x²
Where x is the radius of disk
Or, Area of shaded disk = π × (
) ²
∴ Area of shaded disk = π × (r² - z²)
Again
<u>If we calculate the area of all horizontal disk, we can get the volume of sphere</u>
So, we simply integrate the area of all disk from - r to + r
i.e volume = 
Or, v =
- 
Or, v = π r² (r + r) - π 
Or, v = π r² (r + r) - π 
Or, v = 2πr³ - π 
Or, v = 2πr³ (
)
Or, v = 2πr³ × 
∴ v =
× π × r³
Hence, The volume of radius is
× π × radius³ Proved . Answer
Answer:
The answer to your question is below
Explanation:
Data 1
mass 1 = 250
mass 2 = 250 kg
gravity constant = 6.67 x 10⁻¹¹ Nm²/kg²
distance = 8 m
Formula

Substitution

Result
F = 0.000000065 N
Data 2
mass 1 = 1000 kg
mass 2 = 1000 kg
distance = 5 m
Substitution

Result
F = 0.000002667 N
Answer:
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Explanation:sorry need answer