If three matchsticks are used to form an alphabet 'H', how many matchsticks are required to form 'd' number of H's?

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\frac{d}{H}

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d + 3

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Solution

The correct option is D 3d
Number of matchsticks needed to form an 'H' = 3
Number of matchsticks needed to form 'd' number of H's = 3 $\times$ d
= 3d

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If three matchsticks are used to form an alphabet 'H', how many matchsticks are required to form 'd' number of H's?

The correct option is D 3dNumber of matchsticks needed to form an 'H' = 3 Number of matchsticks needed to form 'd' number of H's = 3 × d = 3d

The correct option is D 3d
Number of matchsticks needed to form an 'H' = 3
Number of matchsticks needed to form 'd' number of H's = 3 $\times$ d
= 3d