Let `f(x) = sinx and g(x)=In |x|.` If the ranges of the composition functions fog and gof are `R_1, and R_2` respectively, then

Let f(x)=sinx and g(x)=(log)_e|x| If the ranges of the composition functions fog and gof are R_1 and R_2, respectively then (a) R_1{u:-1 le u < 1}, R_2={v:-oo v < 0} (b) R_1={u:-oo < u < 0}, R_2={v:-oo < v < 0} (c) R_1={u:-1 < u < 1},R_2={v:-oo < v le 0}

Let f(x)=sinx and g(x)=(log)_e|x| If the ranges of the composition functions fog and gof are R_1 and R_2, respectively then (a) R_1{u:-1 le u < 1}, R_2={v:-oo v < 0} (b) R_1={u:-oo < u < 0}, R_2={v:-oo < v < 0} (c) R_1={u:-1 < u < 1},R_1={v:-oo V le 0}

Let f(x)=sinx and g(x)=(log)_e|x| If the ranges of the composition functions fog and gof are R_1 and R_2, respectively then (a) R_1{u:-1 le u < 1}, R_2={v:-oo v < 0} (b) R_1={u:-oo < u < 0}, R_2={v:-oo < v < 0} (c) R_1={u:-1 < u < 1},R_1={v:-oo V le 0}

Let f (x) = sin x and g(x) = log_(e)IxI . If the ranges of the composition functions fog and gof are R_1 and R_2 , respectively, then

Let f(x) = sinx and g(x) = log|x| .If the ranges of composite functions fog and gof are R_1 and R_2 repsectively, then

Let f(x)=x^2+x+1 and g(x)=sinx . Show that fog!=gof .

Let f(x)=x^2+x+1 and g(x)=sinx . Show that fog!=gof .

f : R rarr R , f(x) = cos x and g : R rarr R , g(x) = 3x^(2) then find the composite functions gof and fog.

Let : R->R ; f(x)=sinx and g: R->R ; g(x)=x^2 find fog and gof .