Differentiation 101 + Tons of Practice Questions
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3 sessions
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CC
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🔥 9 spots left!
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About
About
In this series, we will cover all key ideas in differentiation from the AP Calculus BC course:
• Average and Instantaneous rates of change at a point
• Defining the Derivative of any given function
• Connecting differentiability and continuity
• Power, Product, and Quotient rules
The goal of this series is to remove the fear that students have of differentiation.
Structure --> Concept walkthrough, Practice questions, strategies to solve questions
You will have:
✅ Clean and easy-to-follow slides
✅ 50+ Practice and homework questions
✅ 24*7 doubt clearing via chat
✅ Individual guidance
Tutored by
✋ ATTENDANCE POLICY
You will be withdrawn from the series if you have more than 2 unexcused absences in a row. Please message the tutor in advance for any absences!
You will be withdrawn from the series if you miss any session without giving the tutor prior notice.
You are free to attend/skip whichever sessions you want.
SESSION 1
17
Jun
SESSION 1
Differentiation: definition and basic derivative rules
Differentiation: definition and basic derivative rules
Tue 2:30 AM - 4:00 AM UTCJun 17, 2:30 AM - 4:00 AM UTC
In this session, we’ll explore:-
✅ Average vs. instantaneous rates of change
✅ Define the derivative precisely
✅ Estimate derivatives from graphs and tables
✅ See when derivatives do and don’t exist by connecting them to continuity
SESSION 2
19
Jun
SESSION 2
Differentiation: definition and basic derivative rules
Differentiation: definition and basic derivative rules
Thu 2:30 AM - 4:00 AM UTCJun 19, 2:30 AM - 4:00 AM UTC
Today, we will familiarize ourselves with:
✅ The power rule
✅ The constant, sum, difference, and constant multiple rules
✅ Connect these rules to the power rule
SESSION 3
21
Jun
SESSION 3
Differentiation: definition and basic derivative rules
Differentiation: definition and basic derivative rules
Sat 2:30 AM - 4:00 AM UTCJun 21, 2:30 AM - 4:00 AM UTC
In this session, we'll learn how to:-
✅ Differentiate sin(x), cos(x), e*, and In(x)
✅ Use the product and quotient rules like a pro
✅ Tackle derivatives of tan, cot, sec, and cosec.