Question

4 सेमी त्रिज्या के वृत्त में एक अन्त: वर्ग खींचा गया है वर्ग का क्षेत्रफल है​

Answer 1

Step-by-step explanation:

the radius is 4 cmSo, the radii is 2x4 cm = 8 cm

Now, let the side of the largest square cut from a circle be "a"

Now, let the side of the largest square cut from a circle be "a"So, the Area = a^2

Now, let the side of the largest square cut from a circle be "a"So, the Area = a^2and the diagonal is √2a

Now, let the side of the largest square cut from a circle be "a"So, the Area = a^2and the diagonal is √2aTherefore, √2a=8cm

Now, let the side of the largest square cut from a circle be "a"So, the Area = a^2and the diagonal is √2aTherefore, √2a=8cmor a=8/√2

Now, let the side of the largest square cut from a circle be "a"So, the Area = a^2and the diagonal is √2aTherefore, √2a=8cmor a=8/√2or a^2 =(8/√2)^2

Now, let the side of the largest square cut from a circle be "a"So, the Area = a^2and the diagonal is √2aTherefore, √2a=8cmor a=8/√2or a^2 =(8/√2)^2=64/2

Now, let the side of the largest square cut from a circle be "a"So, the Area = a^2and the diagonal is √2aTherefore, √2a=8cmor a=8/√2or a^2 =(8/√2)^2=64/2=32

ok thank you