If `p = (x^(a+ b))/(x^b)`, what is the value of positive integer p?
(1) `x = 5`
(2) `a = 0`

If p(x)=x^(3)-x^(2)+x+1, then what is the value of (p(1)+p(-1))/(2)

If f'(x)=(x-a)^(2n)(x-b)^(2p+1) , when n and p are positive integers, then :

If f(x)=(p-x^(n))^((1)/(n)),p>0 and n is a positive integer then f[f(x)] is equal to

If f(x)=x^2+x-42 and f(p-1)=0. what is a positive value of p ?

If f(x) =(p-x^n)^(1/n) , p >0 and n is a positive integer then f[f(x)] is equal to

If f(x) =(p-x^n)^(1/n) , p >0 and n is a positive integer then f[f(x)] is equal to

f(x)=3^(3)sqrt(x)-5 and g(x)=2px+q^(2) . If f(g(2))=7 ,what is the minimum value of (p+q) if p is a positive integer?

If f(x) = (p - x^n)^(1/n), p gt 0 and n is positive integer, then the value of f[f(x)]

Let a,b,c, d be the roots of x ^(4) -x ^(3)-x ^(2) -1=0. Also consider P (x) =x ^(6)-x ^(5) -x ^(3) -x ^(2) -x, then the value of p (a) +p(b) +p(c ) +p(d) is equal to :