[" Show "p-1" is a factor of "p^(10)-1" and "],[p''-1" ."]

Show that p-1 is a factor of p^10-1 and also p^11-1

Show that p-1 is a factor of p^10-1 and also p^11-1

Show that p-1 is a factor of p^(10)-1 and also of p^(11)-1.

____ is a factor of p^(10)-1 and also of p^(11)-1.

Show that (p -1) is a factor of (p^(10)-1) and also of (p^(11-1)) .

Find all cubic polnomials p(x) such that (x-1)^(2) is a factor of p(x)+2 and (x+1)^(2) is a factor of p(x)-2 .

If one of the factors of x^(2)+2x-(p+1)(p-1) be 0 , then p =

Resolve into factors : p^6+18p^3+1

Without expanding the determinant, show that : (frac{1}{p}+frac{1}{q}+frac{1}{r}+1) is a factor of : |[[1+p,1,1],[1,1+q,1],[1,1,1+r]]

(a) If r^(2) = pq , show that p : q is the duplicate ratio of (p + r) : (q + r) . (b) If (p - x) : (q - x) be the duplicate ratio of p : q then show that : (1)/(p) + (1)/(q) = (1)/(r) .