Ap Calculus AB
SAT Score Range
•
5 sessions
•
KO
MP
Yx
+8
This series ended on November 19, 2021. All 1:1 and group chats related to this series are disabled 7 days after the last session.
About
We'll go through all the topics of Calculus AB, starting with the limit, and going through differentiation, integration and their applications. No previous Calculus knowledge needed.
Tutored by
Schedule
✋ ATTENDANCE POLICY
Missing out a session with no prior excuses will mean withdrawal from the series
SESSION 1
3
Nov
SESSION 1
Limits and continuity
Limits and continuity
Wed 1:00 PM - 2:30 PM UTCNov 3, 1:00 PM - 2:30 PM UTC
We'll start by trying to understand the concept of a limit, understand continuity, go through the different techniques to find the limit, and quickly try to understand how this can relate to differentiation.
SESSION 2
5
Nov
SESSION 2
Differentiation: definition and basic derivative rules
Differentiation: definition and basic derivative rules
Fri 3:00 PM - 4:30 PM UTCNov 5, 3:00 PM - 4:30 PM UTC
We'll go through the definition of a derivative, the derivative with the limit notation, understand the Leibniz limit notation, and go through different techniques to find the derivative.
SESSION 3
6
Nov
SESSION 3
Differentiation: composite, implicit, and inverse functions
Differentiation: composite, implicit, and inverse functions
Sat 10:00 AM - 11:00 AM UTCNov 6, 10:00 AM - 11:00 AM UTC
We'll understand how to differentiate implicit , inverse and composite functions.
SESSION 4
7
Nov
SESSION 4
Differentiation: composite, implicit, and inverse functions
Differentiation: composite, implicit, and inverse functions
Sun 5:00 PM - 6:30 PM UTCNov 7, 5:00 PM - 6:30 PM UTC
we'll understand some of the real life applications of using the derivative.
SESSION 5
19
Nov
SESSION 5
Applying derivatives to analyze functions
Applying derivatives to analyze functions
Fri 6:00 PM - 9:00 PM UTCNov 19, 6:00 PM - 9:00 PM UTC
we'll learn how to analyze the behavior of a function around a certain point or within a certain interval, using the concepts of differentiation.