Question

the ratio of volume of cube to that of sphere which will exactly fit inside the cube is...........please friend explain briefly....​

Answer 1

Step-by-step explanation:

let volume of cube be "l^3"

let volume of cube be "l^3"so largest cube which exactly fits is of diameter "l"

let volume of cube be "l^3"so largest cube which exactly fits is of diameter "l"so,

let volume of cube be "l^3"so largest cube which exactly fits is of diameter "l"so, radius = l/2

let volume of cube be "l^3"so largest cube which exactly fits is of diameter "l"so, radius = l/2 required volume = 4 pie r^3

let volume of cube be "l^3"so largest cube which exactly fits is of diameter "l"so, radius = l/2 required volume = 4 pie r^3 4 pie × l^3 /8

let volume of cube be "l^3"so largest cube which exactly fits is of diameter "l"so, radius = l/2 required volume = 4 pie r^3 4 pie × l^3 /8pie × l^3 / 2

let volume of cube be "l^3"so largest cube which exactly fits is of diameter "l"so, radius = l/2 required volume = 4 pie r^3 4 pie × l^3 /8pie × l^3 / 2required ratio

let volume of cube be "l^3"so largest cube which exactly fits is of diameter "l"so, radius = l/2 required volume = 4 pie r^3 4 pie × l^3 /8pie × l^3 / 2required ratio l^3 / pie × l^3 / 2

let volume of cube be "l^3"so largest cube which exactly fits is of diameter "l"so, radius = l/2 required volume = 4 pie r^3 4 pie × l^3 /8pie × l^3 / 2required ratio l^3 / pie × l^3 / 2is 2:pie

Answer 2

Answer:

Volume of cube /Volume of sphere= 1/231

Hope this bring a smile in your face

Step-by-step explanation: