US FREE CLASSIFIEDS

-College Algebra
-2 Tests, 1 Final ($ for each)
-Topics include: polynomial, exponential,­ and logarithmic functions, polynomial equations, matrices, determinants,­ and systems of linear equations, sequences, series, mathematical­ induction, permutations,­ combinations,­ the binomial theorem, and conic sections

*I am a young community college student struggling in College Algebra. I am on a strict schedule and don't have time to drop this class and retake it later. Therefore, I need to pass, but I know I will not be able to on my own due to my math troubles. I am willing to pay a math-savy individual to take my 2 tests and final for me in order to pass this class. You will only need to go to class on the three assigned test days, take the test, turn it in and leave. If you are proficient in college algebra (topics listed), this is easy money. You will need to be able to score at least an 'A' or 'B' so please make sure you are confident in your algebra skills and you are up to the level of college algebra. Specific pay per test can be negotiated, please contact if you are interested.

Please be functioning in these areas of algebra:
I. Polynomial functions
A. Graphing polynomial functions
B. Roots of polynomial equations
1. The Remainder Theorem and synthetic division
2. The Factor Theorem
3. The Rational Root Theorem
4. Descarte's Rule of Signs
II. Exponential and logarithmic functions
A. Exponential functions
B. Logarithmic functions
C. Properties of logarithms
D. Exponential and logarithmic equations
E. Exponential growth and the number e
III. Systems of linear equations
A. Augmented matrix
1. Gaussian elimination
2. Gauss-Jordan­ elimination
B. Algebra of matrices
C. Matrix inverse
D. Determinants­ and Cramer's Rule
IV. Conic sections
A. Circle
B. Parabola
C. Ellipse
D. Hyperbola
V. Sequences and series
A. Sequences
B. Series and sigma notation
C. Arithmetic sequences and series
D. Geometric sequences and series
E. Mathematical­ induction
VI. Permutations­ and combinations­
VII. The Binomial Theorem