Let `f:R- gtR` be a function defined by `f(x)= x + sqrt(x^2),` then f is

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Let `f: R - gt R` be defined by `f(x)=In (x + sqrt(x^2+1))` , then number of solutions of `...

The function `f: R - gt R` defined by `f(x)=x+sqrt(x^2)` is

let `f:R- gtR` be a continuous function defined by `f(x)=1/(e^x+2e^-x)`

Let `R` be the set of real numbers and the functions `f : R- gtR and g : R- gtR` be defined by

Let f:R→R be a function defined as. f(x)= {3(1 − |x|/2 ) if |x|≤2 , 0 if |x|≥2 }.Let g: R→R be given

Let f:R→R be a function defined by : f(x)=maxt≤x t3−3t;x≤2×2+2x−6 || I=∫−22 f(x)dx

Let `f: RvecR` and `g: RvecR` be defined by `f(x)=x^2` and `g(x)=x+1.` Show that `fog!=gofdot`

f:R to R such that f(x)=ln(x+sqrt(x^2+1)) another function g(x) is defined such that gof(x)=x,then