" (i) "(x+5)(x+5)

Lt_(x to 5) (|x-5|)/(x-5)=

Find the range of f(x)= (x+ 5)/(|x+ 5|), x ne -5 .

Factorize the following polynmials: (1) x^(2)-4x-5 =x^(2)-5x+x-5 =x(x-5)+1(x-5) =(x-5)(x+1)

lim_(x rarr 5^(+)) (|x-5|)/(x-5)= ______.

Evaluate the following limits : Lim _(x to 5^(-)) (x-5)/(|x-5|)

Evaluate the following limits : Lim_( x to 5^(+)) (x-5)/(|x-5|)

If f(x)={((x-5)/(|x-5|)+a" , if "xlt5),(a+b" , if "x=5),((x-5)/(|x-5|)+b" , if "xgt5):} is a continuous function, find 'a' and 'b'.

Range of f(x) = (|x-5|)/(x-5) is