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Boot Camps/First Week Tutoring

SPECIAL BOOT CAMPS FOR FALL 2024 MATH 150, STAT 113 AND MATH 104

MATH 150 SPECIAL BOOT CAMPS:  AUGUST 5, 6, 7, 8 FROM 2:00 - 6:00. Registration is done on Navigate.

STAT 113 SPECIAL BOOT CAMPS:  JULY 16, 17, 18 FROM 11:00 - 2:00 OR AUGUST 5, 6, 7 FROM 10:00 - 1:00.    Registration is done on Navigate.

MATH 104 SPECIAL BOOT CAMPS:  AUGUST 20, 21, 22 FROM 10:00 - 1:00.    Registration is done on Navigate.

REGULAR BOOT CAMPS FOR FALL 2024 COURSES

Our regular boot camps (1-hour sessions) for the Fall semester will begin August 15th and will be available onsite and virtually.  Appointments can be made on Navigate.  Topics are:

A.       REVIEW OF MATHEMATICAL CONCEPTS:  Operations on rational numbers (including order of operations), Conversions between Representations of Fractions, Decimals, Percent and Percent Problems

 B.       LINEAR EQUATIONS AND INEQUALITIES: Solving Linear Equations and Inequalities, Writing English Expressions into Algebraic Equations, and Solving Verbal Problems (age, number, perimeter, real-life)

 C.       POLYNOMIALS AND FACTORING: Operations on Polynomials and Basic Factoring Techniques

 D.      RATIONAL EXPRESSIONS: Simplifying Expressions, Operations on Rational Expressions, Advanced Factoring Techniques, Calculating Zeros

 E.       GRAPHING: Slope-Intercept Form, Point-Slope Form, Parabolas, and Minimum/Maximum

 F.       INTRODUCTION TO FUNCTIONS: Domain, Evaluating Functions, Sketching Graphs

 G.      GEOMETRY: Circles, Piecewise Functions, Even/Odd Functions, Parallel, Perpendicular Lines

 H.      INTRODUCTION TO TRIGONOMETRY: Degrees, Radians, Unit Circle, Arc Length, and Reference Angles

 I.         TRIGONOMETRY CONTINUED: Co-functions, Trig Identity Proofs, Polar Coordinates, Sketching Functions without Calculator

 J.        VERBAL PROBLEMS USING FORMULAE AND SYSTEMS OF EQUATIONS: Systems of Equations and Verbal Problems (general, percentage, mixture, solutions, work)

 K.       INTRODUCTION TO MATHEMATICAL ANALYSIS: Expanding and Simplifying Factorials and Expanding Binomials

 L.        ROMAN NUMERALS AND VENN DIAGRAMS: Reading and Writing Roman Numerals, Creating and Reading Venn Diagrams

 M.     CURVE SKETCHING: Graphs of Important functions, symmetry, asymptotes and transformations.

 N.      ABSOLUTE VALUE AND PIECEWISE FUNCTIONS: Reading piecewise functions, important examples and properties of piecewise functions

 O.      INVERSE FUNCTIONS: Computing inverse functions, the role of inverses, and important examples of inverses

 P.       UNIT CONVERSIONS: Understanding and practicing common unit conversions that appear most often in math/stat/QR settings

 Q.      SEQUENCES: Understanding sequences, their importance in different settings, various forms and common examples of sequences.

 R.       COUNTING AND BASIC PROBABILITY: Permutations, Combinations, Probability of Simple Events, Compound Events, Conditional Events

AA. LIMITS AND CONTINUITY:  Properties of Limits, examples of computing limits, intro to the limit definition of the derivatives, asymptotes of functions

AB.  DERIVATIVES: Properties of derivatives, computing derivatives, implicit differentiation, higher-order derivatives

AC.  INTEGRALS:  Definite and indefinite integration, the Fundamental Theorem of Calculus, the substitution rule

AD.  APPLICATIONS OF CALCULUS:  Related rates, optimization, curve sketching, areas between curves, volumes of solids of revolution