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Standard VI

Mathematics

Area of Rectangle

A metallic sh...

Question

A metallic sheet of rectangular shape with dimensions 48mx36m. From each of its corners a square is cut off so as to make an open box. If the length of the square is 8m, the volume of the box is

5120 $m^{3}$

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6420 $m^{3}$

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8190 $m^{3}$

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4123 $m^{3}$

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Solution

The correct option is A
5120 $m^{3}$

Length , l = 48 - 16 =32 m
breadth , b = 36 - 16 =20m
height , h = 8m
Volume of the box = ( 32x20x8) = 5120 $m^{3}$

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A metallic sheet of rectangular shape with dimensions 48mx36m. From each of its corners a square is cut off so as to make an open box. If the length of the square is 8m, the volume of the box is

The correct option is A
5120 $m^{3}$

Length , l = 48 - 16 =32 m
breadth , b = 36 - 16 =20m
height , h = 8m
Volume of the box = ( 32x20x8) = 5120 $m^{3}$

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A metallic sheet of rectangular shape with dimensions 48mx36m. From each of its corners a square is cut off so as to make an open box. If the length of the square is 8m, the volume of the box is

The correct option is A 5120 m3 Length , l = 48 - 16 =32 m breadth , b = 36 - 16 =20m height , h = 8m Volume of the box = ( 32x20x8) = 5120 m3

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The correct option is A
5120 $m^{3}$

Length , l = 48 - 16 =32 m
breadth , b = 36 - 16 =20m
height , h = 8m
Volume of the box = ( 32x20x8) = 5120 $m^{3}$