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Pg. 149 Homework. Pg. 149 #2 – 23 (every 3 rd problem) Pg. 151 # 50 - 57 . 3.1 Graphs of Polynomial Functions. Definition. State whether the following are polynomials.
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Pg. 149 Homework • Pg. 149 #2 – 23 (every 3rd problem)Pg. 151 # 50 - 57
3.1 Graphs of Polynomial Functions Definition State whether the following are polynomials. • A polynomial function is one that can be written in the form:where n is a nonnegative integer and the coefficients are real numbers. If the leading coefficient is not zero, then n is the degree of the polynomial.
3.1 Graphs of Polynomial Functions End Behavior Number of “Bumps” The number of “bumps” a graph may have is no more than one less than the degree. The number of zeros a graph may have is no more than the number of the degree. • End behavior is determined by the degree and the leading coefficient. • Create Chart.
2.7 Inverse Functions Inverse Functions Show that g(x) = will have an inverse function. Find the inverse function and state its domain and range. Prove that the two are actually inverses. Will h(x) = x2 – 2xwill have an inverse function? • Show that f(x) = will have an inverse function. • Find the inverse function and state its domain and range. • Prove that the two are actually inverses.
2.6 Relations and Parametric Equations Circles Symmetry Determine the type of symmetry, if any, of the equations below. • Write the following equation of a circle in standard form and state the center and radius.