A cuboidal wooden block contains 36 $c m^{3}$ wood . If it be 4 cm long and 3 cm wide, find its height.

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Solution

Volume of wooden cuboid block = 36 $c m^{2}$
Length (l) = 4 cm
Breadth (b) = 3 cm
$∴ H e i g h t (h) = \frac{V o l u m e}{l \times b} = \frac{36}{4 \times 3} = 3 c m$

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A cuboidal wooden block contains 36 cm3 wood . If it be 4 cm long and 3 cm wide, find its height.

Volume of wooden cuboid block = 36 cm2 Length (l) = 4 cm Breadth (b) = 3 cm ∴Height(h)=Volumel×b=364×3=3 cm

A cuboidal wooden block contains 36 $c m^{3}$ wood . If it be 4 cm long and 3 cm wide, find its height.

Volume of wooden cuboid block = 36 $c m^{2}$
Length (l) = 4 cm
Breadth (b) = 3 cm
$∴ H e i g h t (h) = \frac{V o l u m e}{l \times b} = \frac{36}{4 \times 3} = 3 c m$