Classes
2007-2008

GMP-I GSE-120: INTRODUCTION TO LOGIC (formerly UE-120)
Grade 7 1 College Credit (optional)
A development of the formal language of logic, demonstrations including use of the deduction theorem and indirect inference, the propositional calculus, and quantifiers.
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GMP-II GSE-121: LOGIC AND SETS (formerly UE-121)
Grade 8 2 College Credits (optional)

Formal set theory developed from primitive notions and a logic for set theory including general rules of inferences, demonstration, the comprehension principle, and rules of inference for quantifiers. Presenting proofs in full and abbreviated form.
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GMP-III GSE-122: INTRODUCTION TO FIELDS (formerly UE-122)
Grade 9 1 College Credit (optional)

Elementary field properties.  Equations in a field.  Multiples and powers in a field.  Polynomials and polynomial functions over a field.  Ordered fields including maxima, minima, and absolute value.  Applications.
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GMP-IV GSE-123: RELATIONS AND FUNCTIONS (formerly UE-123)
Grade 10 2 College Credits (optional)

Inequalities, sequences, and limits.  Exponential and logarithmic functions.  Circular functions and trigonometry.  Groups, complex numbers, and vectors.  Polynomials.
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GMP-V MTH-141: COLLEGE CALCULUS I
Grade 11 4 College Credits (optional) -- Fall only

Differentiation and integration with applications.

MTH-142: COLLEGE CALCULUS II
4 College Credits (optional) -- Spring only and must pass College
Calculus I

Differentiation and integration of transcendental functions; infinite sequences; series and power series; methods of integration; additional topics in analytic geometry.
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GMP-VI

MTH-241: COLLEGE CALCULUS III

Grade 12

4 College Credits (optional) -- Fall only

 

Geometry and vectors of n-dimensional space; Green’s Theorem, Stokes’ Theorem, multidimensional differentiation and integration; application to two and three-dimensional space.

 

MTH-309: INTRODUCTION TO LINEAR ALGEBRA

 

4 College Credits (optional) -- Spring only and must pass College Calculus II

 

Linear equations, linear transformations, matrices, determinants, vector spaces, eigenvalues and eigenvectors, inner products, orthogonality, quadratic forms.
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