Supplemental Instruction

Spring 2026 Supplemental Instruction Schedule

Course (SI Leader)	Time & Location
BIO 322 (Cecelia Rappleyea)	Every Wednesday from 5 pm - 7 pm in Lennon 136 ***Sessions on Wednesday April 1st and Wednesday April 8th will be held remotely on Microsoft Teams. Click here to join the virtual session.
CHM 205/206 (Ben Rath)	Every Tuesday from 5 pm - 7 pm in Smith 114
CHM 260 (Nick Sitterly)	Every Tuesday from 4 pm - 6 pm in Lennon 136
MTH 111 (Dan Merkle)	Tuesdays 3:00 pm - 5:00 pm in Brown 151 (ASC Green Room)
MTH 122 (Dan Merkle)	Mondays 1:00 pm - 3:00 pm in Brown 151 (ASC Green Room)
MTH 201/221 (Dan Merkle)	Wednesdays 1:00 pm - 3:00 pm in Brown 151 (ASC Green Room)
NUR 518 (Melissa Browne)	Thursdays 7:15 pm - 8:15 pm on Microsoft Teams Click here to join the virtual session
PRO 358 (Melissa Browne)	Thursdays 8:30 - 10:00 pm on Microsoft Teams Click here to join the virtual session

MTH 111 Materials	MTH 122 Materials	MTH 201/221 Materials
Absolute Value Equations Absolute Value Inequalities Adding and Subtracting Polynomials Adding and Subtracting Radical Expressions Adding and Subtracting Rational Expressions Complex Rational Expressions Difference Quotient Long Division Multiplying and Dividing Rational Expressions Reducing Rational Expressions Solve Rational Equations Graphing Quadratics Quadratic Inequalities Logarithms- Change of Base Compounding Applications Graphing Exponential and Logarithmic Functions Inverse Functions Meaning of Logarithms Properties of Logarithms Solving Exponential Equations with and without Logarithms Solving Logarithmic Equations Compound Inequalities Function Composition Division of i / Simplifying i in the Denominator Rationalizing the Denominator Quadratic Formula Operations with Complex Numbers Naming Polynomials Multiplying Polynomials -Special Cases Multiplying Radical Expressions Multi-Step Equations Multiplying Polynomials Identifying Functions Graphing Lines Graphing Linear Inequalities Function Operations Factors and Zeros Factoring Trinomials (a equals 1) Factoring Trinomials (a does not equal 1) Factoring - Special Cases Factoring by Grouping Factoring (Sum/Difference of Cubes) Exponent Properties Evaluating Functions Domain/Range (Ordered Pairs) Domain/Range (Graph) Two-Step Inequalities Discriminant Writing Linear Equations Systems of Inequalities Systems of Equations (Word Problems) Systems of Equations (Substitution) Systems of Equations (Elimination) Systems of Equations (Graphing) Solving Radical Equations Solving Quadratics (Square Root Property) Solving Quadratics (Factoring) Solving Equations in terms of Variables Solving (Completing the Square) Slope from Two Points Slope from an Equation Slope from a Graph Simplifying Radical Expressions	Combination/Composition of Functions Exponential and Logarithmic Graphing Graphing Polynomials Graphing Rational Functions Inverse Functions Linear Equations Linear Factorizations Logarithmic Expanding and Condensing Piecewise Functions Quadratic Functions Solving Exponential and Logarithmic Equations Transformations in Trigonometry Transformations Trigonometry (Converting Angles, Reference, and Coterminal Angles) Trigonometry (Solving Right Triangles) Difference Quotient	First Derivative Number Line Second Derivative Number Line Antiderivatives (Constant, Power Practice) Curve Sketching Practice Derivatives (Power Rule Rewrite Practice) Derivatives (Constant, Power Practice) Derivatives (Product with exp Practice) Derivatives (Quotient with exp Practice) Derivatives (Trig Practice) Derivatives (Chain Rule with Trig Practice) Derivatives (Chain up to EXP Practice) Derivatives (Implicit Differentiation Practice) Derivatives (Inverse Trig Practice) Derivatives (Logarithmic Practice) Derivatives (Log Differentiation Practice) Derivatives (Hyperbolic Practice) Domain Practice Function Eval Graphs Practice Limits Function to Function Practice Limits Graphing Practice Limits Rational Functions Practice Limits Radical Conjugate Functions Practice Limits Complex Fractions Practice Limits Piecewise Algebraic Practice Limits Squeeze Theorem Limits Definition Practice Limits Approaching Infinity Practice Limits Drawing Functions Practice Limits Derivative Definition Practice MaxMin Practice Mean Value Theorem Practice Optimization Practice Related Rates Practice

FAQs

Supplemental Instruction (SI) is an academic success program providing support for historically challenging classes. SI offers free weekly group study sessions outside of regularly scheduled class time focused on reinforcing course material and strengthening study skills. SI sessions are voluntary to attend and open to all students enrolled in the class. Sessions are led by either SUNY Brockport students who have excelled in the course and possess the study skills necessary for success or by a faculty member who has taught the course.

Deepen your understanding of key concepts
Study with your peers in an informal environment
Develop skills that will help you learn more effectively and efficiently
Explore topics further & practice new problems
Receive immediate feedback from a trained SI Leader to help clarify confusing topics

Students who regularly attend SI typically achieve a higher course gpa than those who do not attend.

Supplemental Instruction

Spring 2026 Supplemental Instruction Schedule

FAQs

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