I am not sure if this is possible on here but I am wondering if anyone can provide examples and solutions/answers to the topics I provide. I have a final coming up next week so I want to get in as much practice with these types of problems as possible. I have provided a list of topics that may/will be covered on the final as well as some example questions that have already been used based on the topics to possibly go off of. Thank you so much.

\fFor each of the graphs below, classify it as Even, Odd, or Neither. I [Select ] \f2 x Expand log using the properties of logarithms and simplify. 25 O log(ac) + log(y) - log(z) 1 O 2 log(x) - -log(y) + 5log(z) 1 2log(x) + , log(y) - 5log(z) co 1 O 2log(x) - -log(y) - 5log(z)Solve the following inequalities, if possible. Write your answers in interval notation. A. 13x - 2 + 5 -0%, P(a ) > of and as x -> co, P(a) - -0o. As ac - -00, P(ac ) - -oo and as a - Oo, P(ac) > co. As a - -00, P(a ) - oo and as a > Oo, P(ac) - co. O As ac - -00, P(ac ) - -oo and as ac - oo, P(ac) - -co.In this question, write "infinity" for co, "- infinity" for -co and "U" for U 3x + 15 Consider the rational function f(x) = x - 5 State the domain of f (a) in interval notation. (-infinity, 5)U(5, infir Write the equation(s) of any vertical asymptote(s). V.A= 5 Write the equation(s) of any horizontal asymptote(s). H.A = 1 Find any x-intercepts. (ordered pairs) (15/3, 0) Find any y-intercepts. (ordered pairs) (0,5)\f\fFor f(ac) = -2(x - 3)2 (ac + 1)2, which of the following is FALSE? O As ac -> -oo, f( ac ) - -00. The y-intercept is (0, -18). O As ac - 00, f(ac) - co. The x-intercepts are (3, 0) and (-1, 0).\fFind the remainder when 4:39 + m _ 3 is divided by :3 | 1. _ No answer text provided.. You selected this answer. = \fIf 2 - i is a zero of a polynomial p(a) with real coefficients, then which of the following must also be a zero of p(ac) ? O -2-i 2+ i 0 2 O - 2+22x - 1 Which of the following is the graph of the function f (x ) = x - 1 Ty C -4 -3 -2 -1 O =2 CT 4 3 O -2 1 -4 -3 -2 1 - - - - -pr -1 -2\f3.4 Complex zeros Know that these come in complex conjugate pairs. Solving quadratic equations with complex solutions/factoring quadratic equations with complex zeros. 4.1 Introduction to rational functions Know what a rational function is and how to find its domain. Know how to find vertical and horizontal asymptotes and holes, given the function's graph or the equation of the function. 4.2 Graphs of rational functions Know how to graph rational functions, including x-intercepts, y-intercepts, asymptotes and ho|e(s) (if any) 4.3 Rational inequalities Know how to solve rational equations and inequalities. Check for extraneous solutions in the former. 5.1 Further Topics in Functions Know how to write a function as a composition of two simpler functions, compose two functions and how to find the domain. 5.2 Inverse Functions One-to-one functions, horizontal line test, invertible functions. Know how to check if two functions are inverses to each other. Given an invertible function, know how to find the inverse and determine its domain and the range. 5.3 Other Algebraic Functions Find domains of functions involving radicals. (Sign diagrams might be useful in determining the domains.) Solve equations involving radical expressions. 6.1 - Introduction to exponential and log functions Know the graphs, properties, domains and ranges of exponential and log functions. 6.2 - Properties of exponential and log functions Know the properties on pp. 437-438