STPM 2015 Archives - KK LEE MATHEMATICS

STPM Repeat Term 2 Mathematics (T) Intensive Workshop

Date: 12 November 2015 (Thursday) ; Duration: 6 hours ; Time: 9am-12pm, 1pm-2pm.

FREE Mathematics Tuition at Ai Tuition Centre

All students who joined STPM Mathematics tuition at Ai Tuition by September 2015 or earlier will get free tuition next year if they want to improve their result. T&C apply.

Maths (T) Schedule of August and September

Aug 25 | STPM Tuition

All the classes are as normal except the two days cancellation. So i will arrange special revision classes for that week.

STPM Mathematics (M) Assignment

Jul 29 | STPM PBS Assignment

Answer and Solutions of STPM 2015 Term 3 Maths (M) Assignment

STPM Mathematics (T) Assignment

Jul 14 | STPM PBS Assignment

Answer and Solutions of STPM 2015 Term 3 Maths (T) Assignment

Updates on Hari Raya Holiday Tuition Timetable

Jul 11 | Announcement, STPM Tuition

Check KK LEE Mathematics Tuition Schedule for July, and Hari Raya Holiday lesson schedule.

Free Mathematics Workshop

May 24 | STPM Tuition

Free Mathematics workshop to help students to understand better in STPM Term 1 Mathematics Chapter 1 Functions

STPM Mathematics (M) Assignment

Mar 16 | STPM PBS Assignment

STPM 2015 Mathematics (M) Term 2 Assignment

STPM MT Chapter 9 Booklet A Page 10 Problem 7 8 9

Feb 15 | KK LEE Booklet Solution

STPM 2015 Term 2 Mathematics (T) Chapter 9 Booklet integration A Page 10 Problem 7 Problem 8 Problem 9 Solution

STPM Mathematics (T) Assignment

Feb 10 | STPM PBS Assignment

Answer and Solutions of STPM 2015 Term 2 Maths (T) Assignment

STPM MT Chapter 8 Booklet B Page 35 Problem 17

Jan 30 | KK LEE Booklet Solution

June 2014/1

Federal Territory Day

Jan 21 | Announcement

Mathematics (T) class at Ai Tuition Centre (Kuala Lumpur) on Sunday 1st February 2015 are cancelled due to Federal Territory Day.

STPM MT Chapter 8 Booklet A Page 20 Problem 11 Question 2

Jan 4 | KK LEE Booklet Solution

Given that $y=\sqrt{\cos{x}}$ , show that $4y^3\frac{d^2y}{dx^2}+y^4+1=$ 0.

STPM MT Chapter 8 Booklet A Page 20 Problem 11 Question 14

Dec 29 | KK LEE Booklet Solution

Given that $y=\sec^{-1}(e^x)$ , prove that $\frac{dy}{dx}=\frac{1}{\sqrt{e^{2x}-1}}$ .

STPM MT Chapter 8 Booklet A Page 20 Problem 11 Question 11

Dec 27 | KK LEE Booklet Solution

Given that $y=(\sin^{-1}x)^2$ , show that $(1-x^2)\frac{d^2y}{dx^2}-x\frac{dy}{dx}-2=$ 0.

STPM MT Chapter 8 Booklet A Page 20 Question 6

Dec 26 | KK LEE Booklet Solution

Given that $y=\ln(1+x)-x+\frac{1}{2}x^2$ show that $\frac{dy}{dx}>=0$ for all values of $x>-1$ .

STPM MT Chapter 8 Booklet A Page 20 Question 10

Dec 26 | KK LEE Booklet Solution

If $\sin y = 2 \sin x$ , show that (a) $(\frac{dy}{dx})^2=1+3\sec^2 y$ , (b) by differentiating (a) with respect to $x$ , show that $\frac{d^2y}{dx^2}=3\sec^2 y \tan y$ , and hence that $\cot y \frac{d^2y}{dx^2}-(\frac{dy}{dx})^2+1=$ $0$ .