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Pre-Calculus ยท Math

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๐Ÿงญ Starting-point check12 short questions to see where to begin →
01 Domain, Range and Piecewise FunctionsF-IF.A
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02 Operations and Composition of FunctionsF-BF.A.1
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03 Inverse Functions and Their GraphsF-BF.B.4
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04 Transformations of Parent FunctionsF-BF.B.3
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05 Average Rate of ChangeF-IF.B.6
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06 Even and Odd Functions and SymmetryF-IF.C.7
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07 Absolute Value Functions: Graphs and EquationsF-IF.C.7.b
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08 Writing Equations from Transformed GraphsF-BF.B.3
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01 Zeros and Multiplicity of Polynomial FunctionsA-APR.B.3
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02 Polynomial Division and the Remainder TheoremA-APR.B.2
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03 Rational Functions: Asymptotes and HolesF-IF.C.7.d
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04 Solving Polynomial and Rational InequalitiesA-REI.D
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05 End Behavior of Polynomial FunctionsF-IF.C.7.c
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06 Rational Zeros TheoremA-APR.B.3
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07 Complex Zeros and Conjugate PairsN-CN.C.9
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08 Solving Radical Equations and Checking Extraneous SolutionsA-REI.A.2
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09 Decomposing Rational ExpressionsA-APR.D.6
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01 Exponential Models and Continuous GrowthF-LE.A.4
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02 Logarithmic Functions and Their GraphsF-LE.A.4
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03 Laws of LogarithmsF-LE.A.4
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04 Solving Exponential and Logarithmic EquationsF-LE.A.4
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05 Logistic and Other Growth ModelsF-LE.A
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06 Change of Base FormulaF-LE.A.4
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07 Transformations of Exponential and Logarithmic GraphsF-BF.B.3
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08 Compound Interest and Continuous CompoundingF-LE.A.4
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01 Radians and the Unit CircleF-TF.A.1
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02 Graphs of Sine, Cosine and TangentF-IF.C.7.e
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03 Transformations of Trigonometric GraphsF-TF.B.5
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04 Inverse Trigonometric Functions (+)F-TF.B.7
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05 Modeling with Trigonometric FunctionsF-TF.B.5
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06 Reference Angles and Exact Values of Trig FunctionsF-TF.A.3
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07 Arc Length and Sector AreaG-C.B.5
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08 Graphs of Cosecant, Secant and CotangentF-IF.C.7.e
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01 Pythagorean and Reciprocal IdentitiesF-TF.C.8
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02 Sum and Difference Formulas (+)F-TF.C.9
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03 Double-Angle and Half-Angle Formulas (+)F-TF.C
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04 Solving Trigonometric EquationsF-TF.B.7
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05 Verifying Trigonometric IdentitiesF-TF.C.8
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01 Law of Sines (+)G-SRT.D.10
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02 Law of Cosines (+)G-SRT.D.11
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03 Area of a Triangle Using SineG-SRT.D.9
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04 Solving Applied Triangle ProblemsG-SRT.D
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05 The Ambiguous Case of the Law of SinesG-SRT.D.10
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01 Vector Quantities and Representations (+)N-VM.A
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02 Vector Operations: Addition and Scalar Multiples (+)N-VM.B
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03 Matrix Operations (+)N-VM.C
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04 Determinants and Matrix Inverses (+)N-VM.C.10
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05 Solving Systems with Matrices (+)A-REI.C.9
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06 Matrices as Transformations of the Plane (+)N-VM.C.11
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07 Vector Components, Magnitude and Direction (+)N-VM.A.1
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08 Dot Product and the Angle Between Vectors (+)N-VM.B
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01 Complex Numbers on the Complex Plane (+)N-CN.B
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02 Polar Form of Complex Numbers (+)N-CN.B.4
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03 Products and Powers in Polar Form (+)N-CN.B.5
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04 Polar Coordinates and Polar Graphs (+)F-TF
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05 Solving Quadratics with Complex Solutions (+)N-CN.C.7
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06 Roots of Complex Numbers with De Moivre's Theorem (+)N-CN.B.5
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01 Parabolas with Focus and Directrix (+)G-GPE.A.2
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02 Ellipses and Hyperbolas (+)G-GPE.A.3
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03 Circles and General Conic EquationsG-GPE.A.1
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04 Parametric Equations and MotionF-IF.C.7
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05 Eliminating the Parameter from Parametric EquationsF-IF.C.7
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01 Arithmetic and Geometric SequencesF-BF.A.2
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02 Series and Summation NotationA-SSE.B.4
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03 Infinite Geometric SeriesA-SSE.B.4
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04 Binomial Theorem (+)A-APR.C.5
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05 Introduction to Limits: End Behavior and Approaching a ValueF-IF.C.7
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06 Recursive and Explicit Formulas for SequencesF-BF.A.2
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07 Limits at Infinity and One-Sided LimitsF-IF.C.7
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01 Fundamental Counting Principle and Permutations (+)S-CP.B.9
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02 Combinations and Counting Subsets (+)S-CP.B.9
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