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[(ii)f(x)={[(x-4)/(2|x-4|),,x!=4],[0,,x=...

[(ii)f(x)={[(x-4)/(2|x-4|),,x!=4],[0,,x=4]],[,(NCERT" Exemplar ")]

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f(x)=x(x-4)^(2), interval [0,4]

Evaluate the left-and right-hand limits of the function f(x)={(|x-4|)/(x-4),x!=4, 0,x=4 ,at x=4

f(x)= {{:((|x-4|)/(2(x-4)), if x ne 4),(0,if x = 4):} at x = 4 .

f(x)= {{:((|x-4|)/(2(x-4)), if x ne 4),(0,if x = 4):} at x = 4 .

Examine the continuity of the function: f(x) = {:((x-4)/(2(x-4)), if x ne4),(0, if x =4):} at x =4

Examine the continuity of the function f(x) = {((|x-4|)/(2(x-4))",","if" x ne 4),(0",","if" x = 4):} at x=4

f(x)= {{:((|x-4|)/(2(x-4)), if x ne 4),(0,if x = 4):} check limit at x = 4 is.

f(x)= {{:((|x-4|)/(2(x-4)), if x ne 4),(0,if x = 4):} check limit at x = 4 is.

Check the continuity of f(x)= {{:((|x-4|)/(2(x-4)), if x ne 4),(0,if x = 4):} at x = 4 .