Fill `a^m/a^n=.......`

Second law If a is a non-zero rational number and mn are integers then a^(m)-:a^(n)=a^(m-n) or (a^(m))/(a^(n))=a^(m-n)

Second law if a any non -zero rational number and m and n are natural numbers such that m>n then a^(m)-:a^(n)=a^(m)-n or (a^(m))/(a^(n))=a^(m)-n

^(n)C_(m)+^(n-1)C_(m)+^(n-2)C_(m)+............+^(m)C_(m)

Fill in the blanks. 2m 8cm =…….m

Fill in the blanks. 1m= ……km

If a^m .a^n = a^(mn) , then m(n - 2) + n(m- 2) is :

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

If m=n , then x^(m)/x^(n)= ______.

(a^m)/(a^n)=a^(m//n)(a ne 0)

lim_(x rarr a)(x^(m)-a^(m))/(x^(n)-a^(n))=((m)/(n))a^(m-n) if m>n