CIE Further Mathematics | Further Pure Math 1 | Preperation
SAT Score Range
•
2 sessions
•
AG
NY
•
🔥 3 spots left!
Home
About
Enrollment for this series has closed.
About
This series is specifically designed for Anurag G, at his request!
As the title suggests, we aim to complete the CIE Further Mathematics Paper 1 syllabus
by September 15th. We will meet Sunday from 17:00 to 19:00 and Wednesday from 14:45 to 15:45 each week. On Sundays we will cover a new chapter/concept and on Wednesday's we will go over problems assigned on Sunday.
by September 15th. We will meet Sunday from 17:00 to 19:00 and Wednesday from 14:45 to 15:45 each week. On Sundays we will cover a new chapter/concept and on Wednesday's we will go over problems assigned on Sunday.
Main topics include polynomials, rational functions, series, matrices, polar coordinates, vectors in three dimensions and proof by induction.
This is being hosted by a student who has accelerated the Further Math A-Level course, taking all four exams one year earlier!
Tutored by
✋ ATTENDANCE POLICY
Please let me know well in advance if you have to miss any session!
SESSION 1
22
Jun
SESSION 1
Other Topics
Other Topics
Sun 11:30 AM - 1:30 PM UTCJun 22, 11:30 AM - 1:30 PM UTC
This is our first session! We will begin with the first chapter: Roots of polynomial equations. We will start of with the relationships between the roots of a qaudratic equations and it coefficients. Then, we will extend this to the cubic and quartic case, giving a hint at the general patterns for a
th degree polynomial. We will leverage this to compute sums of roots, such as the sum of the squares of the roots of a quadratic, cubic and quartic equation, including the use of recursive relationships to evaluate sums of cubes of the roots.
We wrap out this session by considering special subsititions into these polynomials! Session will be highly interactive with many examples!
SESSION 2
25
Jun
SESSION 2
Other Topics
Other Topics
Wed 9:15 AM - 10:15 AM UTCJun 25, 9:15 AM - 10:15 AM UTC
We will go over the excerises from the first chapter, addressing any questions that you may have.