[f(x)=4^(x)" इढल "f(log_(4)x)=],[[" (Q) "4," (В "x," () "4^(x)," (О "x^(4)]]

If f(x) = 4^x then f(log_(4)x) =

If f(x)=3x+4 then: f((x-4)/(3))=

f(x)=log_(3)(5+4x-x^(2))

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 .

For f to be continuous at x = f(0) is given by {:("Column- I " , " Column - II"),("(A)" f(x) = (ln(1 +4x))/x, "(p)" 1/4),("(B)" f(x)=(ln(4+x)-ln4)/x , "(q) 0"),("(C)" f(x) = 1/sinx - 1/tan x , "(r)"4),("(D)" f(x)=(1-cos^(3)x)/( x sin 2x) , "(s)" 3/4):}

For f to be continuous at x = f(0) is given by {:("Column- I " , " Column - II"),("(A)" f(x) = (ln(1 +4x))/x, "(p)" 1/4),("(B)" f(x)=(ln(4+x)-ln4)/x , "(q) 0"),("(C)" f(x) = 1/sinx - 1/tan x , "(r)"4),("(D)" f(x)=(1-cos^(3)x)/( x sin 2x) , "(s)" 3/4):}

f(x)=(4^(x))/(4^(x)+2), then f(x)+f(1-x)

If 3 f(x) - f((1)/(x) ) = log x^(4) , then f(e^(-x)) is

If f(x)=4^(x)/(4^(x)+2) then find f(x) + f(1 - x).