Question

Find the area of square inscribed in a circle of radius 10 cm?

Answer 1

Answer: 100 cm2

Step-by-step explanation:

As the radius of the circle is 10cmwe can make a trangle by the 2 radius of the circle. then we can get the hypotenus of the trangle. (pythogorous theory) it is 10 cm.

now u can get lenght of one side of the squre. so area= 10×10= 100 cm2

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Answer 2

Concept Introduction:

In mathematics, a square is a form that has two dimensions, four equal sides, and four angles which are each $90$ degree. A rectangle and a square have some of the same characteristics, however only the opposing sides of a rectangle are equal.

Given, a circle of radius $10$ cm.

To find, the area of a square inscribed in a circle.

Solution:

As the radius of the circle is $10$ cm can make a triangle by the $2$ radii of the circle.

Then we can get the hypotenuse of the triangle. (Pythagoras theory) it is $10$ cm.

Now we can get length of one side of the square.

So area= $10$ ×$10 = 100$ cm²

Final Answer:

The final answer is   $100$ cm²

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