If the factorial of 10 is written as follows
10!=2p.3q.5r.7s,
then which of the following statements is true?
(a). 2q=p
(b). pqrs=64
(c). Number of divisors of 10! is 280
(d). Number of ways of putting 10! as a product of two natural numbers is 135.

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Pawan Prajapati · Answer

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If the factorial of 10 is written as follows 10!=2p.3q.5r.7s, then which of the following statements is true? (a). 2q=p (b). pqrs=64 (c). Number of divisors of 10! is 280 (d). Number of ways of putting 10! as a product of two natural numbers is 135.

If the factorial of 10 is written as follows
10!=2p.3q.5r.7s,
then which of the following statements is true?
(a). 2q=p
(b). pqrs=64
(c). Number of divisors of 10! is 280
(d). Number of ways of putting 10! as a product of two natural numbers is 135.

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If the factorial of 10 is written as follows 10!=2p.3q.5r.7s, then which of the following statements is true? (a). 2q=p (b). pqrs=64 (c). Number of divisors of 10! is 280 (d). Number of ways of putting 10! as a product of two natural numbers is 135.

If the factorial of 10 is written as follows 10!=2p.3q.5r.7s, then which of the following statements is true? (a). 2q=p (b). pqrs=64 (c). Number of divisors of 10! is 280 (d). Number of ways of putting 10! as a product of two natural numbers is 135.

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If the factorial of 10 is written as follows
10!=2p.3q.5r.7s,
then which of the following statements is true?
(a). 2q=p
(b). pqrs=64
(c). Number of divisors of 10! is 280
(d). Number of ways of putting 10! as a product of two natural numbers is 135.