The surface area of a cube
is double that of surface
area of a sphere, then ratio
of their volumes is​

The surface area of a cube
is double that of surface
area of a sphere, then ratio
of their volumes is​

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2 thoughts on “<br />The surface area of a cube<br />is double that of surface<br />area of a sphere, then ratio<br />of their volumes is​”

  1. Answer:

    Step-by-step explanation:

    let radius of sphere= r

    SA of sphere =4πr^2

    SA of cube =2(4πr^2)

    =8πr^2

    SA of cube =6a^2

    8πr^2=6a^2

    a^2= 4/3πr^2

    required ratio= volume of the cube

    volume of the sphere

    =a^3.

    4/3πr^3

    = 4/3πr^2×a.

    4/3πr^3.

    =a/r

    = a:r

    hendikeps2 and 5 more users found this answer helpful

    THANKS

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