SCHEDULE

CAMBRIDGE SM12
click here to download
Lesson
Exercise
Questions
Week 8
1



2



3



4
7G- partial fractions
7H-  further techniques and miscellaneous exercises
7G- 13abcd,14
7H-15, 16,18, 19, 21,22, 25,26, 28
Week 9
1
8A- the fundamental theorem of calculus
8B- area between curves
8C- integration using CAS

2
8D – Volumes of solids of revolution


3
8E- lengths of curves in the plane


4
Sac revision

Week 10
1
Sac revision


2
Sac revision


3
SAC


4
SAC

Week 11
1
SAC


2
SAC


3
SAC


4
SAC

Term 3



Week 1
1
9A- An introduction to differential equation


2
9B-differential equations involving a function of the independents variable


3
9C- differential equations involving a function of the dependent variable


4
9D- applications of differential equations

Week 2
1
9E- separation of variables


2
9F- differential equations with related rates


3
9G- using a definite integral to solve a differential equation


4
9H-using Euler’s method to solve a differential equation

Week 3
1
9I- slope field for a differential equation


2
10A-position, velocity and acceleration


3
10B- constant acceleration


4
10C- velocity- time graph

Week 4
1
10D- differential equations of the form v=f(x) and a=f(v)


2
10E- other expressions for acceleration


3
12A- vector functions


4
12B- position vectors as a function of time

Week 5
1
12C- vector calculus


2
12D- velocity and acceleration for motion along a curve


3
13A- force


4
13B- newton’s laws of motion

Week 6
1
13C- resolution of forces and inclined planes


2
13D- connected particles


3
13E- variable forces


4
13F- equilibrium

Week 7
1
13G- vector functions


2
15A- linear combinations of random variables


3
15B- linear combinations of independent normal random variables


4
15C- simulating the distribution of sample means



15D- the distribution of the sample mean of a normally distributed random variable

Week 8
1
15E- the central limit theorem


2
15F- confidence interval for the population mean


3
16A- hypothesis testing for the mean


4
16B- one-tail and two-tail tests

Week 9
1
16C- two tail test revisited


2
16D- errors in hypothesis testing


3



4


Week 10
1



2



3



4





Comments

Post a Comment

Popular posts from this blog

7G- Using partial fractions with integration

Image
objectives: you need to be familiar with the partial fractions techniques. There are 4 cases to consider: when the denominator consists of single factors (x+a)(x+b) when the denominator consists of a single factor (x+a) and a repeated factor, usually a perfect square (x+b)^2. This gives you three partial fractions when the denominator consists of a factor (x+a) and an irreducible quadratic expression. When you have P(x)/Q(x); division of two polynomials. It is wise to apply long division ( click here to revise on long division ) AND THEN apply partial fractions to simplify them.  Question 2b) three partial fractions
Read more

8D - volume of revolution

Image
Objective: to visualize how the area bounded by a curve can be rotated around/about either the x or y axis and evaluate it's volume using integration.
Read more

7h- Further techniques and miscellaneous exercises

Image
in this exercise, you will get to revise on the different integration techniques learned in this chapter. The example below is similar to the problems you've done in Maths methods ( Exercise 11H ). This is where you first derive a function, then use the dy/dx to antidiff one of the terms in the derivative function.
Read more