Factorize `3n^2-108n+1023`

Factorize: 32 a^3+108 b^3

Factorize: 32a^(3)+108b^(3)

Factor n^(2)-5n-14 .

factorize : 108a^2-3(b-c)^2

Factorize: 64 a^3-27 b^3-144 a^2b+108 a b^2

Factorize: 64a^(3)-27b^(3)-144a^(2)b+108ab^(2)

Let's resolve into factors: p^2 + 31pq + 108q^2

A number N when factorized can be written as N=p_(1)^(4)xxp_(2)^(3)xxp_(3)^(7) . Find the number of perfect squares which are factors of N. (The 3 prime numbers p_(1),p_(2),p_(3)gt2 )

Show that 2.6.10.14.. To n factors =(n+1)(n+2)(n+3) … to n factors.