Math, asked by sanjanachoudhary376, 4 months ago

Find the area of metal-sheet required to
make an open tank of length = 10 m,
breadth = 7.5 m and depth = 3.8 m.​

Answers

Answered by Anonymous
58

Answer:

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Length of the tank = 10 m

Length of the tank = 10 mBreadth of the tank = 7.5 m

Length of the tank = 10 mBreadth of the tank = 7.5 mDepth of the tank = 3.8 m

Length of the tank = 10 mBreadth of the tank = 7.5 mDepth of the tank = 3.8 mArea of four walls = 2[L+B] x H = 2(10 + 7.5) x 3.8

Length of the tank = 10 mBreadth of the tank = 7.5 mDepth of the tank = 3.8 mArea of four walls = 2[L+B] x H = 2(10 + 7.5) x 3.8= 2 x 17.5 x 3.8 = 35 x 3.8 = 133 m2

Length of the tank = 10 mBreadth of the tank = 7.5 mDepth of the tank = 3.8 mArea of four walls = 2[L+B] x H = 2(10 + 7.5) x 3.8= 2 x 17.5 x 3.8 = 35 x 3.8 = 133 m2Area of the floor = L x B = 10 x 7.5 = 75 m

Length of the tank = 10 mBreadth of the tank = 7.5 mDepth of the tank = 3.8 mArea of four walls = 2[L+B] x H = 2(10 + 7.5) x 3.8= 2 x 17.5 x 3.8 = 35 x 3.8 = 133 m2Area of the floor = L x B = 10 x 7.5 = 75 mArea of metal sheet required to make the tank =Area of four walls + Area of floor = 133 m2 + 75 m2 = 208 m2

Step-by-step explanation:

I hope it helps u ✌️

Answered by Aeryxz
182

Given :-

\sf{Length  \: of  \: the \:  tank = 10 m}  \:

\sf{Breadth \:  of  \: the  \: tank = 7.5 m} \:

\sf{Depth  \: of \:  the \:  tank = 3.8 m} \:

To find :-

\sf{Area  \: of \:  metal \:  sheet} \:

Solution :-

\sf{Area  \: of \:  four \:  walls = 2[L+B]  \: x \:  H} \:

\sf{ ⟹ 2(10 + 7.5) \:  x \:  3.8} \:

\sf{⟹ 2 \:  x  \: 17.5 \:  x  \: 3.8}  \:

\sf{⟹ 5  \: x  \: 3.8} \:

\sf{⟹  {133m}^{2} }

\sf{Area  \: of \:  the \:  floor = L x B } \:

\sf{⟹ 10  \: x \:  7.5} \:

\sf{⟹ 75 m} \:

\sf{Area \:  of  \: metal \:  sheet \:  required  \: to  \: make \:  the \:  tank} \:

\sf{⟹ Area \:  of  \: four  \: walls + Area \:  of \:  floor}  \:

\sf{⟹  {133m}^{2}  +  {75m}^{2} }

\sf{⟹   {128m}^{2}  }

✰ Hence , the area of metal-sheet required to make an open tank is 128m^2. ✔︎

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