Math, asked by siddharth909, 8 months ago

Find the total surface area of a cube, whose volume is 3√3a3 cubic units.​

Answers

Answered by S10305
2

Answer:

Volume = edge^3

3√3 = edge^3

edge = √3 units

So

Total surface area = 6*edge^2

= 6*(√3)^2

= 6*3

= 18 sq.units

Step-by-step explanation:

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Answered by supernovalegend
2

 =Answer:

18 sq.units

Step-by-step explanation:

Given volume of cube = .3\sqrt{3a } ^{2}

Let edge of cube be p.

p^{3}=3\sqrt{3a } ^{2}=(\sqrt{3a}^{3})

edge of cube  [ p = \sqrt{30}]

∴  Total surface area of cube  

=6(\sqrt{3a} )^{2}=3 X 6a^{2}

Total surface area of cube

=18a^{2}

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