Math, asked by chinni5055, 4 months ago

a closed cylindrical tank of height 1.4m and radius of the base is 56cm is made up of a thick metal sheet how much metal sheet is required ​

Answers

Answered by agguMallaiah
2

Answer:

a closed cylindrical tank of height 1.4m and radius of the Base is 56cm is made up of a thick metal sheet how much metal sheet is required

Step-by-step explanation:

1. cylindrical tank of height 1.4m.

2. radius and Base 56cm.

3.thick metal sheet is required.

4. 1.4m height , 56cm of radius and Base 65.

Answered by MysticalStar07
79

A Closed cylinder tank is made up of a thick metal sheet

Given that:-

 \sf \blue {Height = h = 1.4m}

  \sf \green {Radius = r = 56 \:cm}

 \sf \pink{L.S.A \: of \: cylinder = 2\pi rh}

\implies  \sf \purple{ 2 \times  \dfrac{22}{7}  \times  \dfrac{56}{100}  \times 1.4}

\implies \sf  \red { \dfrac{2 \times 22 \times 8 \times 1.4}{100}}

\implies \sf \orange{ \dfrac{352 \times 1.4}{100}}

\implies \sf \blue{ \dfrac{492.8}{100}}

\implies \sf \green{4.928 \:  {m}^{2}}

 \sf \pink{T.S.A = 2\pi r(r + h)}

\implies \sf \purple{2 \times  \dfrac{22}{7} \times  \dfrac{56}{100} (\dfrac{56}{100} + 1.4)}

\implies \sf \red{ \dfrac{2 \times 22 \times 8}{100}(0.56 + 1.4)}

\implies \sf \orange{ \dfrac{352}{100}(1.96)}

\implies \sf \blue{ \dfrac{689.92}{100}}

\implies \sf \green{6.8992 \: {m}^{2}}

Therefore, Required metal sheet = 6.8992 m².

◕ ◕ ◕ ◕ ✔ ❤࿐

Similar questions