If graph of the function `y=f(x)` is continuous and passes through point (3, 1) then `underset(xrarr3)(lim)(log_(e)(3f(x)-2))/(2(1-f(x)))` is equal

If graph of the function y=f(x) is continuous and passes through point (3, 1) then lim_(xrarr3) (log_(e)(3f(x)-2))/(2(1-f(x))) is equal

The value of lim_(xrarr3) ((x^(3)+27)log_(e)(x-2))/(x^(2)-9) is

Let 3f(x)-2f((1)/(x))=x the f'(2) is equal to

Draw the graph of the function f(x) = 2x^(2)-log_(e)|x|

The graph of the function y=f(x) has a unique tangent at the point (a,0) through which the graph passes. Then evaluate lim_(x to a) (log_(e){1+6f(x)})/(3f(x)).

The graph of the function y = f(x) passing through the point (0, 1) and satisfying the differential equation (dy)/(dx) + y cos x = cos x is such that

The graph of the function y=f(x) passing through the point (0,1) and satisfying the differential equation (dy)/(dx)+ycosx=cosx is such that (a) it is a differential function for all x E R. (b)it is continuous for all x E R. (c) it is periodic . (d) it is passing through(pi,1)

Draw the graph of the function: f(x)=|x^2-3|x|+2|

Draw the graph of the functions f (x) = |x|, f(x) = |x-1| and f(x) = (x-1)^2

Consider the following graph of the function y=f(x). Which of the following is//are correct? (a) lim_(xto1) f(x) does not exist. (b) lim_(xto2)f(x) does not exist. (c) lim_(xto3) f(x)=3. (d)lim_(xto1.99) f(x) exists.