`3^(2^(0^(5)))=`_____

(2^(0)-3^(0))xx5^(0)= _______.

(2^(0)-3^(0)) xx 5^(0) = _____

((2^0+3^0)5^2)/25=

(3^(0)+2^(0))times5^(0)

" If "sin^(2)1^(0)*sin^(2)3^(0)*sin^(2)5^(0)......sin^(2)89^(0)=m^(n)." Then "|m-n|=

The value of (3^2)^3 + ((2)/(3))^(0) + 3^5 is

If A =[{:(2,0,0),(0,3,0),(0,0,5):}] , prove that, A^(2)=[{:(2^(2),0,0),(0,3^(2),0),(0,0,5^(2)):}] , hence by induction method show that, A^(n)=[{:(2^(n),0,0),(0,3^(n),0),(0,0,5^(n)):}]

The value of (20 xx (0.3)^(2))/(0.018) div 0.5 of 0.2 is

2x^(2)-3x+5=0