" (s) pivide the sumd "f(65)/(12)" and "(8)/(3)" by their differen "

Divide the sum of (65)/(12) and (8)/(3) by their difference.

Divide the sum of (65)/(12) and (12)/(7) by their diference.

Divide the sum of (65)/(12)\ a n d8/3 by their difference.

Divide the sum of (65)/(12)\ a n d8/3 by their difference.

Divide the sum of (65)/(12)a n d(12)/7 by their diference.

What result will be obtained when the sum of 65/12 and 8/3 is divided by their difference?

Add 6.65 10^(4) and 8.95'10^(3) .

Let f(x)={{:("max"{|x|","x^(2)},|x|le3),(12-|x|,3lt|x|le12):} . If S is the set of points in the interval (-12, 12) at which f is not differentiable, then S is

Let S = ( 8 ) /( 5) + ( 16)/( 65) +"...." + ( 128)/( 2^(18) + 1) , then :