If a=2, b=3 then the value of `(a+b)^(b-a)` is

lim_(x to 0) (1+ax)^(b/x) =e^(2) , " where" a, b in N such that a+ b = 3 , then the value of (a,b) is

The value of (a+b)^(2) - (a-b)^(2) is

If a=2 and b=3 , then find the values of each of the following: (a) a^a+b^b (b) a^b+\ b^a (c) a^b

If a=2 and b=3, then find the values of each of the following: (i) a^a+b^b (ii) a^b+b^a

If a=2 and b=3, then find the values of each of the following: (i) a^a+b^b (ii) a^b+b^a (iii) a^b (a/b)^a (iv) (1/a+1/b)^a

If a=2 and b=3 , then find the values of each of the following: (a) (a/b)^a (b) (1/a+1/b)^a

If a=2 and b=3 , then find the values of each of the following: (a) (a/b)^a (b) (1/a+1/b)^a

If 2a+b=8 , what is the value of 9^(a)3^(b) ?

If a*b=a^2+b^2, then the value of (4*5)*3 is

If a : b=2:5, . find the value of (3a+2b)/(4a+b)