Elaheh Khoshsolat
Certified SAT Math Specialist Graduated from UT | Score Boost | ADHD-Friendly Teaching | Unique Teaching Style
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Elaheh Khoshsolat
Bachelors degree
/ 55 min
Elaheh - Get to know your SAT tutor
Hey, this is Elly (Elaheh)! I am an SAT Math tutor with a Bachelor’s degree in Mathematics and Applications and an SAT Math certification from Schoolhouse. With over three years of teaching experience, I have helped students from different backgrounds improve their math skills and achieve higher SAT scores through structured and strategic preparation. My lessons focus on both concept mastery and test strategy. I cover key SAT topics such as algebra, problem solving, data analysis, and advanced math, while also teaching time management, pattern recognition, and efficient solving techniques. I emphasize deep understanding rather than memorization, so students can confidently approach unfamiliar questions. My teaching style is clear, visual, and structured. I break down complex ideas into simple steps and use visual explanations to make learning more engaging and effective. I also use an ADHD-friendly approach, with interactive lessons, focused pacing, and a supportive environment where students feel comfortable asking questions. Each lesson is personalized to the student’s goals, helping them build confidence, improve performance, and develop strong problem-solving skills!
Meet Elaheh
Elaheh graduated from UT
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SAT concepts taught by Elaheh
The Student and Tutor reviewed various derivative rules in Calculus, including the sum and difference, product, quotient, and chain rules, practicing their application with several examples. They also discussed the conceptual understanding of average versus instantaneous rates of change and the interpretation of derivatives in practical scenarios. The Tutor suggested reviewing the concepts and offered to provide exercises from a textbook.
Product Rule for Derivatives
Quotient Rule for Derivatives
Chain Rule for Derivatives
Derivative of a Constant
Average vs. Instantaneous Velocity
Sum and Difference Rule for Derivatives
The Student and Tutor continued their study of Calculus, focusing on the introduction of derivatives. They discussed the conceptual difference between average and instantaneous rates of change, contrasting secant and tangent lines. The core definition of a derivative using limits was explored, and the Student practiced applying this definition to find derivatives of polynomial functions. The Tutor also suggested reviewing practical examples in the recommended textbook for further practice.
Understanding Derivatives: Instantaneous Rate of Change
Secant Lines vs. Tangent Lines
The Limit Definition of a Derivative
Calculating Derivatives using the Limit Definition
The Power Rule for Derivatives
Interpreting the Derivative: Slope of the Tangent Line
The student and tutor reviewed the mathematical definition and conditions for limits and continuity. They practiced applying the three requirements for continuity to piecewise functions and analyzing graphical representations of functions to find limits and function values. The next lesson is planned to cover derivatives.
Definition of a Limit
Conditions for a Limit to Exist
Continuity Requirements
Piecewise Functions and Continuity
The student and tutor reviewed foundational concepts of limits and continuity, including algebraic techniques for evaluating limits and identifying discontinuities. They practiced applying factoring formulas for cubes and analyzed step functions and limits at infinity, with plans to attach assignments for further practice.
One-Sided Limits and Two-Sided Limits
The Bracket (or Floor) Function
Continuity of Functions
Limit Properties and Evaluation
The tutor and student reviewed the concept of limits in calculus, exploring its definition, application to continuous and discontinuous functions, and the significance of one-sided limits. They also discussed different types of discontinuities and their impact on function continuity, and practiced evaluating limits through algebraic simplification and graphical interpretation.
What is a Limit?
Limits and Continuity
Calculating Limits with Holes
One-Sided Limits
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