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The face of a clock has a circumference or 63 inches . What is the area of the clock?

1 Answer

3 votes

Answer : The area of clock is
316.0inches^2

Step-by-step explanation :

As we know that:

Circumference of circle =
2\pi r

Area of circle =
\pi r^2

Given:

Circumference of circle or clock = 63 inches

First we have to calculate the radius of clock.


2\pi r=63inches


r=(63inches)/(2\pi)


r=((31.5)/(\pi))inches

Now we have to determine the area of clock.

Area of circle =
\pi r^2

Now put the value of 'r' in this formula, we get the area of clock.

Area of circle =
\pi * ((31.5)/(\pi)inches)^2

The value of
\pi=3.14

So,

Area of circle =
3.14 * ((31.5)/(3.14)inches)^2

Area of circle =
316.0inches^2

Therefore, the area of clock is
316.0inches^2

answered
User Anas Nakawa
by
8.7k points

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