(vi)((a^(3m-9))^(6))/(a^(2n-4))

Simplify that: ((a^(2n-9))^(6))/(a^(2n-4))

Simplify that: ((a^(2n-9))^6)/(a^(2n-4))

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

If 6m-n=3m+7n , then find the value of (m^(2))/(n^(2))

If 6m-n=3m+7n , then find the value of (m^(2))/(n^(2))

Find the value of 6! (ii) 4 ! + 5 ! (iii) 3! - 2! (iv) 3! xx 4! (v) (12!)/(9!xx 3!) (vi) ((n+3)!)/((n+1)!)

For any non-zero integers 'a' and 'b" and whole numbers m and n. - a^(m) xx a^(n) = a^(m+n) a^(m) =a^(n), a gt 0 rArr m=n a^(m) + a^(n)=a^(m-n) If (2/9)^(3) xx (2/9)^(6) =(2/9)^(2m-1) , then m equals