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Andrews [41]
2 years ago
6

A cylindrical water tank has a diameter of 9 feet and a height of 16 feet. Each can of paint covers 50 square feet. What is the

minimum number of cans of paint needed to cover the outside of the tank
Mathematics
1 answer:
iVinArrow [24]2 years ago
7 0

Answer:

12 cans

Step-by-step explanation:

The area of the outside of the tank:

radio = half diameter = 4.5 ft.

base: A_{b} =\pi r^{2} =\pi (4.5)^{2} =20.25\pi

Top: = base =20.25\pi

cylinder: 2\pi rh=2\pi (4.5)(16)=144\pi

Total area to paint: 144\pi +2(20.25\pi) =184.5\pi =579.6sq.ft.

Number of cans of paint:

c=\frac{579.6}{50} =11.59=12

Hope this helps

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<h2> The factor of 28v^3+16v^2-21v-12 = (7v+4)(2v+\sqrt{3})(2v+\sqrt{3}) or (7v+4)(4v^2-3)</h2>

Step-by-step explanation:

The given equation:

28v^3+16v^2-21v-12

To find, the factors of 28v^3+16v^2-21v-12 = ?

∴ 28v^3+16v^2-21v-12

=(4\times 7)v^3+(4\times 4)v^2-(3\times 7)v-(3\times 4)

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Using the algebraic identity,

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= (7v+4)(2v+\sqrt{3})(2v+\sqrt{3})

∴ The factor of 28v^3+16v^2-21v-12 = (7v+4)(2v+\sqrt{3})(2v+\sqrt{3}) or (7v+4)(4v^2-3)

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