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(19)^(2)times(19)^(n)=(19)^(2)...

(19)^(2)times(19)^(n)=(19)^(2)

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(19)^(12)xx(19)^(8)-:(19)^(4)=(19)^(?)6b.8c.12d24

Let S=(4)/(19)+(44)/((19)^(2))+(444)/((19)^(3))+...oo then find the value of S

If N is a prime number which divides S=^(39)P_(19)+^(38)P_(19)+^(37)P_(19)+…+"^(20)P_(19) , then the largest possible value of N among following is

If N is a prime number which divides S=^(39)P_(19)+^(38)P_(19)+^(37)P_(19)+…+"^(20)P_(19) , then the largest possible value of N among following is

If N is a prime number which divides S=^(39)P_(19)+^(38)P_(19)+^(37)P_(19)+…+"^(20)P_(19) , then the largest possible value of N among following is

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The value of cot sum_(n=1)^(19)(cot^(-1)(1+sum_(p=1)^(n)2p)) is equal to (a) (21)/(19) (b) (19)/(21) (c) -(19)/(21) (d) -(21)/(19)

The value of cotsum_(n=1)^(19)cot^(-1)(1+sum_(p=1)^(n)2p) is equal to (a) (21)/(19) (b) (19)/(21) (c) -(19)/(21) (d) -(21)/(19)