Find the squre root of `(m^(n^(2)) n^(m^(2)) a^((m +n)))/((m + n)^((m +n)^(2)))`

Find the square root of (m^(n^(2))n^(m^(2))a^((m+n)))/((m+n)^((m+n)^(2) (i) (m^n)(n^m)a^((m+n)/2) (ii) ((m^(n^2))(n^(m^2))a^((m+n)/2))/(m+n)^(((m+n)^2)/2) (iii) (m^n)(n^m)a^(sqrt(m+n))/(m+n)^(((m+n))) (iv)none of these

Find the product: (m^2-n^2)(2m+n).

The value of (m+n)^2+(m-n)^2 is

m^(3)-n^(3)-m(m^(2)-n^(2))+n(m-n)^(2)

The value of (m+n)^2+(m-n)^2 is:

sqrt(m^(2)n^(2))times root(6)(m^(2)n^(2))times root(3)(m^(2)n^(2))

If (7m+2n)/(7m-2n)=5/(3) use properties of proportion to find (i) m:n (ii) (m^(2)+n^(2))/(m^(2)-n^(2))

Find : (11m + 2n)(11m - 2n)

Find the values of m and n if : 4^(2m)=(root(3)(16))^(-(6)/(n))=(sqrt(8))^(2)