Math, asked by Alice08, 1 year ago

Find the surface area of a sphere whose volume is 606.375

Answers

Answered by isyllus
106

Answer:

Surface area of sphere is 346.36

Step-by-step explanation:

Given: volume of sphere is 606.375

Let the radius of sphere be r

Formula:

Volume of sphere = \frac{4}{3}\pi r^3

Calculation:

606.375=\frac{4}{3}\pi r^3

r^3=\frac{606.375\times 3\times 7}{4\times 22}

r^3=144.703125

Taking cube root both sides to get r

r=\sqrt[3]{144.703125}=5.25

Now we calculate the surface area of sphere.

\text{Surface Area }=4\pi r^2

\text{Surface Area }=4\pi \times 5.25^2

\text{Surface Area }=346.36

Thus, Surface area of sphere is 346.36


Answered by naincysachan
11

Answer:

Surface area of sphere is 346.36

Step-by-step explanation:

Given: volume of sphere is 606.375

Let the radius of sphere be r

Formula:

Volume of sphere =

Calculation:

Taking cube root both sides to get r

Now we calculate the surface area of sphere.

Thus, Surface area of sphere is 346.36 m^2

=346.5 m^2

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