Evaluate :

`a^n times b^n times c^n times d^n`

Evaluate : ( b ) a^3 times b^3 ( d ) a^n times b^n times c^n times d^n

Evaluate : ( x^(m + n ) times x^(n + l ) times x^( l + m ) ) / ( x^m times x^n times x^l )

Evaluate : ( x^(m + n ) times x^(n + l ) times x^( l + m ) ) / ( x^m times x^n times x^l )

Evaluate : ( m^(-3) times n^4 ) /( n^2 times m^-8 ) ( m! = 0 , n != 0 )

In general if n is a natural a xx a xx a xx a xx ...xx a = a^n n - times a^n is called the nth power of a and is a also read as a raised to the n

If A={a,b}. Then n(A times A) is :

If n(A times B)=6 and A={1,3} then n(B) is

Evaluate : (a^(2n+1) xx a^((2n+1)(2n-1)))/(a^(n(4n-1)) xx (a^2)^(2n+3)

Find the whole number for which: n times n =n

If N = population density at time t, then population density at time t + 1 can be written as. N_(t+1) = N_(t) + [(A+B)-(C+D)] . Select the correct option for A,B,C and D in the above equation.