Find the product `(p-1/p)(p+1/p)(p^2+1/(p^2))(p^4+1/(p^4)).`

Find p if the points (p+1,1), (2p + 1,3) and (2p + 2, 2p) are collinear.

If tan theta=p-(1)/(4p), then sec theta-tan theta=(i)2p or (1)/(2p)(ii)(1)/(2p) or -2p(iii)-(1)/(2p) or 2p (iv) -(1)/(2p) or -2p

4p−(3p−1​)=1−(2p−2​)

If p is a prime, then sum of log_(p)p^(1//2)-log_(p)p^(1//3)+log_(p)p^(1//4)-……=

If p is a prime, then sum of log_(p)p^(1//2)-log_(p)p^(1//3)+log_(p)p^(1//4)-……=

If p-1/(p)=4 , find the value of p^(4)+1/(p^(4)) .

[cosec A=4p+(1)/(16p) cosec A+cot A =[1)8p, 2) (1)/(8p) 3) -8p( or )(1)/(8p), 4) 8p( or )(1)/(8p)]]