IntroductionAre you curious about the new AP® Precalculus course and what it has to offer? Then you’re in the right spot. Firstly, in this AP® Precalculus overview, we’ll explore the
AP Precalculus
1.7A Rational Functions and End Behavior Packetappc_1.7a_packet.pdfDownload FilePractice Solutionsappc_1.7a_solutions.pdfDownload FileCorrective Assignmentsappc_1.7a_ca1.pdfDownload Fileappc_1.7a_ca2.pdfDownload File1.7B Rational Functions and End Behavior Packetappc_1.7b_packet.pdfDownload FilePractice Solutionsappc_1.7b_solutions.pdfDownload FileCorrective Assignmentsappc_1.7b_ca1.pdfDownload Fileappc_1.7b_ca2.pdfDownload File1.8 Rational Functions and Zeros Packetappc_1.8_packet.pdfDownload FilePractice Solutionsappc_1.8_solutions.pdfDownload FileCorrective
1.1 Change in TandemPacketappc_1.1_packet.pdfDownload FilePractice Solutionsappc_1.1_solutions.pdfDownload FileCorrective Assignmentsappc_1.1_ca1.pdfDownload Fileappc_1.1_ca2.pdfDownload File1.2 Rates of Change Packetappc_1.2_packet.pdfDownload File Practice Solutionsappc_1.2_solutions.pdfDownload FileCorrective Assignmentsappc_1.2_ca1.pdfDownload Fileappc_1.2_ca2.pdfDownload File1.3 Rates of Change in Linear and Quadratic Functions Packetappc_1.3_packet.pdfDownload FilePractice Solutionsappc_1.3_solutions.pdfDownload FileCorrective
This review covers key concepts of polynomial and rational functions, including identifying zeros, analyzing end behaviors, and understanding symmetry.
The end behavior of polynomial functions is determined by their degree.
Polynomials can be classified as even, odd, or neither, based on their symmetry properties.
Polynomial functions can have complex zeros when their solutions involve imaginary numbers. Complex zeros always occur in conjugate pairs if the polynomial has real coefficients. This means if a +
Polynomial functions represent relationships involving powers of the independent variable. The rate of change in polynomial functions can vary significantly depending on the degree and the coefficients of the polynomial.
The rate of change in linear and quadratic functions helps us understand how the output of these functions changes in relation to changes in their input values. Linear functions have
A rate of change is a measure that describes how one quantity changes in relation to another quantity. In the context of functions, it often refers to how the output
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