"उत्पादों का मूल्य ज्ञात करें: `(3m-2n)(2m-3n)at\ m=1,\ n=-1`"

Find the value of the products: (3m-2n)(2m-3n) at m=1,n=-1

If m: n = 3:7 , then (6m – 2n) : (5m + 3n) is equal to

If (m+n)/(m-n)=7/3 then (m^2-n^2)/(m^2+n^2)=

Fractorise: 2m(1-n) + 3( 1-n)

If m/n =5/2 then find values (3m+4n)/(3m-4n)

The HCF of (a -1) (a^(3) + m) and (a +1) (a^(3) -n) and (a +1) (a^(2) -n) " is " a^(2) -1 , then the value of m and n are ______

Simplify: (6m-n)(36m^(2)+6mm+n^(2))(3m+2n)^(3)

If L(m,n)=int_(0)^(1)t^(m)(1+t)^(n),dt , then prove that L(m,n)=(2^(n))/(m+1)-n/(m+1)L(m+1,n-1)

4m+3n=18.3m-2n=5

If S_n denotes the sum of first n terms of an A.P. such that (S_m)/(S_n)=(m^2)/(n^2), t h e n(a_m)/(a_n)= a.(2m+1)/(2n+1) b. (2m-1)/(2n-1) c. (m-1)/(n-1) d. (m+1)/(n+1)