Hi can I have some help with these math questions please? I put all info from images, thank you

Save his f (z ) h ( z ) k(I) Without a calculator or computer, match the function 4", x2 In(2) In (7) and x 7 to their graphs in the figure. f(z) = (the blue curve) 9(x) - (the red curve) h(x) = (the green curve) K( 2)- (the purple curve)Save f(z) A Find the equation of the line & illustrated in the figure above, given that f(x) = 10% and the point A is at x = log(1195). Answer: the equation of & is Jac + Note : To enter the log base 10 of a, type log(a).Save a - a a -b Find a formula for the graph of the function f(x) given in the figure above with a = 12 . 7 and b = 25. Answer: f(x)The following three functions look very similar, but define very different functions. Think about how they are defined and write each as a composition of functions given the information below. 1. cos?(x) = f(g(x)) where f(x) = and g(x) 2. cos(cos(x)) - f(g(x)) where f(x) and g(x) 3. cos(x?) - f(g(x)) where f(x) - and g(x)Consider a circle of radius 6 and a point P rotating around it, as shown in the figure to the left, below. NO P O(t) o ( t ) The angle 0 (theta), in radians, is given as a function of time t, by the graph in the second figure. 1. What is the value of 0 when t = 2? Answer: 2. Find the coordinates of P when t = 2. Coordinates = 3. Does P ever reach the point (0, 6)? Answer:Values of three functions are given in the table below, each rounded to two decimal places: . one function is of the form y = abt, . one is of the form y = ct2, . and one is of the form y = dt3, where a, b, c, d are all constants. Match these formulas to the corresponding function data: 1. y = ct2 corresponds to 2. y = dt' corresponds to 3. y = abt corresponds to Drag or tap the options below to fill in the blanks t 1.0 1.2 1.4 1.6 1.8 2.0 t 2.0 2.3 2.6 2.9 3.2 3.5 t. 0 1.2 2.4 3.6 4.8 6.0 h(t) 3 5.18 8.23 12.29 17.5 24 g(t) 5.6 7.41 9.46 11.77 14.34 17.15 elt 2.15 4.34 6.46 8.68 10.75 13 0 1 2 3 4 5 f (t) 1.85 3.15 5.35 9.09 15.45 26.27A pomegranate is thrown from ground level straight up into the air at time t = 0 with velocity 57 metres per second. Its height in metres at t seconds is h(t) = (-5t + 57)t. Find the time it hits the ground and the time it reaches its highest point. Include units in your answers. 1. Hits the ground when t = 2. Reaches highest point when t = 3. Maximum height =A graph above, given that it is a polynomial, that all zeros of the polynomial are shown the least possible. and that it passes through the point (1, 19) Answer: f(.':) = [j The graph below shows only part of a cubic polynomial. It only shows the graph for - 10