Below are the graphs of functions f (in blue, top) and g (in red, bottom). Note that each grid line is 0.2 units. A What can be said about the slope of the tangent line to y = f(g(m)) at point (4, f(9(4)) ? O Impossible to deduce from the given information. Q The slope is negative. O The slope is positive. Q There is no tangent line at that point. O The slope is zero. Consider the function m21 m0 Which of the following statements are TRUE? i) f(m) has a limit at :1: = 0. ii) an) is continuous at :E = 0. iii) f(m) is differentiable at a: = O. O i) only 0 ii) only 0 i) and ii) only 0 ii) and iii) only 0 All three statements are true "* Question 9 (1 point) Given that f(m) = 6% , which of the following is equal to the limit 1 h 1 m f( + ) f( ) ? h>0 h. 0 This limit does not exist. n...-...+:.-... an I4 nn:n+\\ Question 11 (1 point) Use implicit differentiation to find the slope of the line tangent to the curve 4:32 + 2m + my : 2 at the point (2, 9). Q There is no tangent line at (2, 9)