Given `g(x)=(x+2)/(x-1)` and the line `3x+y-10=0.` Then the line is tangent to `g(x)` (b) normal to `g(x)` chord of `g(x)` (d) none of these

Given g(x)=(x+2)/(x-1) and the line 3x+y-10=0. Then the line is (a)tangent to g(x) (b) normal to g(x) (c)chord of g(x) (d) none of these

Given g(x)=(x+2)/(x-1) and the line 3x+y-10=0. Then the line is tangent to g(x) normal to g(x) chord of g(x)(d) none of these

If f (x)=((x-1) (x-2))/((x-3)(x-4)), then number of local extremas for g (x) , where g (x) =f (|x|): (a) 3 (b) 4 (c) 5 (d) none of these

Let f(x)=x^(3)+x+1 and let g(x) be its inverse function then equation of the tangent to y=g(x) at x = 3 is

Let f(x)=x^(3)+x+1 and let g(x) be its inverse function then equation of the tangent to y=g(x) at x = 3 is

Let f(x)=x^(3)+x+1 and let g(x) be its inverse function then equation of the tangent to y=g(x) at x = 3 is

If f(x)=x+tanx and g(x) is the inverse of f(x) , then differentiation of g(x) is (a) 1/(1+[g(x)-x]^2) (b) 1/(2-[g(x)+x]^2) (c)1/(2+[g(x)-x]^2) (d) none of these

If f(x)=x+tanx and g(x) is the inverse of f(x), then differentiation of g(x) is (a) 1/(1+[g(x)-x]^2) (b) 1/(2-[g(x)+x]^2) (c) 1/(2+[g(x)-x]^2) (d) none of these

If f(x)=x+tanx and g(x) is the inverse of f(x) , then differentiation of g(x) is (a) 1/(1+[g(x)-x]^2) (b) 1/(2-[g(x)+x]^2) (c)1/(2+[g(x)-x]^2) (d) none of these

If f(x)=x+tanxa n df is the inverse of g, then g^(prime)(x) equals (a) 1/(1+[g(x)-x]^2) (b) 1/(2-[g(x)-x]^2) (c) 1/(2+[g(x)-x]^2) (d) none of these