Math, asked by vathiuma49, 10 months ago

the area of four walls of a cube if the length of the diagonal 6root 3 is​

Answers

Answered by Anonymous
15

heya mate...!!❤

Given :

The length of the diagonal of cube = 6√3

We know :

Diagonal of cube = √3 a

6√3 = √3 a

a = 6

Now :

Area of four walls of a cube = C.S.A of cube

C.S.A of cube = 4{a}^{2}

 = 4 \times  {6}^{2}

 = 4 \times 36

= 144

hope it helps..!!❤

Answered by ItzSmartyYashi
2

\huge{\underline{\mathbb{\red{Answer}}}}

\huge{\underline{\mathbb{\pink{Given}}}}

The length of the diagonal of cube = 6√3

We know :

Diagonal of cube = √3 a

6√3 = √3 a

a = 6

\huge{\underline{\mathbb{\red{NOW}}}}

Area of four walls of a cube = C.S.A of cube

c.s.a \:  \: of \:  \: cube =    {4a}^{2}

 =  > 4 \times  {6}^{2}

 =  > 4 \times 36

= 144

answer = 144

 \huge{\red{\ddot{\smile}}}

____________________________________

\huge{\underline{\underline{\mathfrak{Thank you}}}}

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