[" If "x+4|<=3" ,then maximum value of "|z+1|" is "],[[" (1) "4," (2) "10],[" (3) "6," (4) "0]]

Examine the continuity of the function : f(x)={{:((|x-4|)/((x-4))", if "xne4),(0" , if "x=4):} at x = 4.

Find the values of a and b such that the function f defined by f(x)={:{((x-4)/(|x-4|)+a", if "xlt4),(a+b", if "x=4" is a"),((x-4)/(|x-4|)+b", if "xgt4):} continuous function at x=4 .

Using properties of determinants. Find the value of 'x' |(4-x,4+x,4+x),(4+x,4-x,4+x),(4-x,4+x,4+x)|=0

If f(x)={(x-4)/(|x-4|)+a ,\ \ \ if\ x 4 is continuous at x=4 , find a ,\ b .

If x+1/x= 4 , then x^4+1/x^4 is equal to : यदि x+1/x= 4 है, तो x^4+1/x^4 का मान :

Range of (|x-4|)/(x-4) is

If |[4-x, 4+x, 4+x], [4+x, 4-x, 4+x],[4+x, 4+x, 4-x]| = 0 find the value of x.

If |(4+x,4-x,4-x),(4-x,4+x,4-x),(4-x,4-x,4+x)|=0 then find the value of x