How do you evaluate the formula $V = \frac{B h}{3}$ $V=(Bh)/3$ for $B = 36 i n^{2}$ $B=36 i n^2$ and $h = 11 i n$ $h=11 i n$ ?

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How do you evaluate the formula $V = \frac{B h}{3}$ $V=(Bh)/3$ for $B = 36 i n^{2}$ $B=36 i n^2$ and $h = 11 i n$ $h=11 i n$ ?

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Answer 1 · 2016-12-15T10:47:09

$132 i n^{3}$ $132i n^3$

Explanation:

Substitute $36 i n^{2}$ $color(red)(36i n^2)$ for $B$ $B$ and $11 i n$ $color(blue)(11i n)$ for $h$ $h$

$V = \frac{B h}{3} = \frac{(36 i n^{2}) (11 i n)}{3} = \frac{36 i n^{2}}{3} \cdot \frac{11 i n}{1}$ $V=(Bh)/3=((36i n^2)(11i n))/3=(36i n^2)/3*(11i n)/1$

$V = 12 i n^{2} (11 i n) = (12) (11) (i n^{2}) (i n)$ $color(white)V=12i n^2(11i n)=(12)(11)(i n^2)(i n)$

$V = 132 i n^{3}$ $color(white)V=132i n^3$

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How do you evaluate the formula $V = \frac{B h}{3}$ $V=(Bh)/3$ for $B = 36 i n^{2}$ $B=36 i n^2$ and $h = 11 i n$ $h=11 i n$ ?

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How do you evaluate the formula V=(Bh)/3V=Bh3V=(Bh)/3 for B=36 i n^2B=36in2B=36 i n^2 and h=11 i nh=11inh=11 i n?

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How do you evaluate the formula $V = \frac{B h}{3}$ $V=(Bh)/3$ for $B = 36 i n^{2}$ $B=36 i n^2$ and $h = 11 i n$ $h=11 i n$ ?