If each opposite face of this pyramid is painted with the same colour as shown in the figure, and a white ball has to be placed at each coloured face and also at each corner point, then how many white balls will be required?
A
14
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B
8
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C
12
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D
6
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Solution
The correct option is A 14
Given figure is a square bipyramid, it has 8 faces and 6 corner points (i.e. vertices).
Since each opposite face of the given pyramid is painted with the same colour as shown in the figure. ∴ Total number of coloured faces = 8
As the white ball has to be placed at each coloured face and also at each corner point. ∴ Total number of white balls required = 8+6 = 14