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Straight Liney = mx + c
2 1
2 1
y ym
x x
m = tan θθ
Possible values for gradient
m > 0
m < 0
m = 0
m = undefined
2 22 1 2 1( ) ( )D x x y y
For Perpendicular lines the following is
true.m1.m2 = -1
Parallel lines have
same gradient
1 2 1 2,2 2
x x y y
Mid
Mindmaps
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flip inx-axis
flip iny-axis
-
+
+-
Graphs & Functions
y = -f(x)
y = f(-x)
y = f(x) ± k
y = f(kx)
Move verticallyup or downs
depending on kStretch or compressvertically
depending on k
y = kf(x)
Stretch or compress
horizontally depending on k
y = f(x ± k)
Move horizontallyleft or right
depending on k
Remember we can combine
these together !!
Mindmaps
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Composite Functions
Similar to composite
Area
A complex function made up of 2 or more
simpler functions
= +
f(x) = x2 - 4 g(x) = 1x
x
Domain Range
y = f(x)1y
Restriction
x2 - 4 ≠ 0
(x – 2)(x + 2) ≠ 0
x ≠ 2 x ≠ -2
But y = f(x) is x2 - 4g(f(x))
g(f(x)) =
f(x) = x2 - 4g(x) = 1x
x
Domain Range
y = g(x)
f(g(x))
y2 - 4
Restriction x2 ≠ 0
But y = g(x) is
f(g(x)) =
1x
1x
2- 4
Rearranging
Mindmaps
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1 1
2 3
Basics before Differentiation/
Integration
Working with
fractions
Indices
3 x
7 4x
5 2x
6 5x
Surdsm
nx ( )m n m nx x x ( )m
m nn
xx
x
n mx
1
3x
4
7x5
6x
5
6
1
x
2
5x
2
5
1
x
1 1
2 4x x 3
4x
1
3
2
3
x
x
x
5
6
1 1
2 3
1
6
1 3
2 5 3
10
1 4
2 5
5
81 5
2 4
Format for Differentiation
/ Integration
Mindmaps
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Differentiationof Polynomials
f(x) = axn
then f’x) = anxn-1
Derivative = gradient = rate of change
Graphsf’(x)=0
54
2( )
3f x
x
5
42( )
3
xf x
9
4
94
552'( )
3 6
xf x
x
1
2( ) 2 1f x x x 3 1
2 2( ) 2f x x x 1 1
2 21
'( ) 32
f x x x
1
21
'( ) 32
f x xx
f’(x)=0Stationary PtsMax. / Mini Pts
Inflection Pt
Nature Table
Gradient at a point
Equation of tangent line
Straight LineTheory
Leibniz Notation
'( )dy
f xdx
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Differentiations
Polynomials
Stationary PtsMini / Max PtsInflection Pts
Rate of change of a
function.
Harder functionsUse Chain Rule
Meaning
Graphs
xxn d
dn xn 1
Rules of Indices
xsin a x( )d
da cos a x( )
xcos a x( )d
da sinx a x( )
xx2 2x4 3d
d3 x2 2x4 2 2x 8x3
Gradient at a point.
Tangent
equation
Straight line Theory
Factorisation
d
dx
d
dx
(distance)
=velocity
=(velocity)
=acceleration
Real life
( ) (outside the bracket) (inside the bracket)nd d dinside
dx dx dx
0dy
dx
Trig
Mindmaps
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Polynomials Functions of the type
f(x) = 3x4 + 2x3 + 2x +x + 5
b2 -4ac > 0Real and
distinct roots
Degree of a polynomial = highest power
Discriminant of a quadratic is
b2 -4ac
Completing the squaref(x) = a(x + b)2 + c
If finding coefficients Sim. Equations
b2 -4ac = 0
Equal roots
b2 -4ac < 0No real roots
Tangency
1 4 5 2-2-2 -4 -22 1 01
(x+2) is a factorsince no remainder
Easy to graph functions &
graphs
f(x) =2x2 + 4x + 3f(x) =2(x + 1)2 - 2 + 3f(x) =2(x + 1)2 + 1
Factor Theoremx = a is a factor of
f(x) if f(a) = 0
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Recurrence Relations next number depends on
the previous number
a > 1 then growth
a < 1 then decay
Limit exists
when |a| < 1
+ b = increase
- b = decrease
Given three value in a sequence e.g. U10 , U11 ,
U12 we can work out recurrence relation
Un+1 = aUn +
b|a| <
1
|a| > 1
a = sets limitb = moves limitUn = no effect on limit
Limit L is equal to
U11 = aU10 + b
U12 = aU11 + b
UseSim.
Equations
Mindmaps
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g(x)
Integrationof Polynomials
IF f’(x) = axn
Then I = f(x) =
Integration is the process of finding the AREA under a curve and the x-
axis
Area between 2
curves
2
1
1
2I dx
x
1
2 2 1I x x dx 3 1
2 22I x x dx
Finding where curve and line
intersect f(x)=g(x) gives the limits a
and b
Remember to work out separately the
area above and below the x-axis .
1
1
nax
n
5 3
2 24 2
5 3I x x C
12 2
1 2
xI dx
21
2
1
I x
Remember to change sign to + if area is below
axis.
f(x)
A= ∫ f(x) - g(x) dxb
a
2 1
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Centre(-g,-f )
2 2r g f c
Centre(0,0)
Move the circle f rom the origin a units to the right
b units upwards
Distance f ormula2 2
1 2 2 1 2 1 ( ) ( )CC y y x x
Straight line Theory
2 4 0
line is a tan n
-
ge t
b ac
2 4 0-
interseN ct nO io
b ac
Two circles touch externally ifthe distance
1 2 1 2 C ( )C r r
The Circle
Centre(a,b)
2 2 2( ) ( )x a y b r
Factorisation
Perpendicular equation
1 2 1m m
Pythagoras TheoremRotated
through 360 deg.
Graph sketching
Two circles touch internally if the distance
1 2 2 1 C ( )C r r
Quadratic TheoryDiscriminant
2 4 0
2
-
of intersectis onpt
b ac
Used f or intersection problems
between circles and lines
2 2 2 2 0x y g x f y c
2 2 2x y r
Mindmaps
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Trig Formulaeand Trig
equations
Addition Formulae
sin(A ± B) = sinAcosB cosAsinB
cos(A ± B) = cosAcosB sinAsinB
Double Angle Formulae
sin2A = 2sinAcosAcos2A = 2cos2A - 1 = 1 - 2sin2A = cos2A – sin2A
3cos2x – 5cosx – 2 = 0
Let p = cosx 3p2 – 5p - 2 = 0
(3p + 1)(p -2) = 0
p = cosx = 1/3 cosx = 2x = no solnx = cos-1( 1/3)
x = 109.5o and 250.5o
sinx = 2sin(x/2)cos(x/2)
sinx = 2 (¼ + √(42 - 12) )
sinx = ½ + 2√15)
Mindmaps
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Trigonometrysin, cos , tan
Basic Strategy for Solving
Trig Equations
Basic Graphs
sin x
cos x
undefined
0 1 0
1 3 1
2 2 31 1
12 2
3 1 3
2 2
1 0
o
o
o
o
o
sin cos tan
0
30
45
60
90
1. Rearrange into sin = 2. Find solution in Basic
Quads3. Remember Multiple
solutions
Amplitude
Period
Amplitude
Period
Complex Graph
y = 2sin(4x + 45o) + 1
Max. Value =2+1= 3
Mini. Value = -2+1 -1
Period = 360 ÷4 = 90o
Amplitude = 2
Period
tan x
Amplitude
30o 6
2
3
2
Period
Mindmaps
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P
QRRRRRRRRRRRRRRPQ
B
A
Vector TheoryMagnitude &
Direction
Vectors are equal if they have the same magnitude
& direction
a
Notation
RRRRRRRRRRRRRR 1
2
3
u
PQ u
u
1 2 3a a i a j a k
Component form
Unit vector form
Basic properties
RRRRRRRRRRRRRR 1 1 1 1
2 2 2 2
3 3 3 3
u a u a
PQ a u a u a
u a u a
same for subtraction
1 2 3a a a a
1
2
3
ku
ka ku
kuScalar product
Magnitude
scalar product
1 1 2 2 3 3a b ab a b a b
2 vectors perpendicular
if
1 1 2 2 3 3 0a b ab a b a b
cosa b a b
Component form
Addition
Mindmaps
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B
Vector TheoryMagnitude &
Direction
Points A, B and C are said to be Collinear if
B is a point in common.
C
A
Section formula
n m
b a cm n m n
properties
a b b a
( )a b c a b a c
n
m
a
c
b
O
A
B
C
RRRRRRRRRRRRRRRRRRRRRRRRRRRR
AB kBC
Angle between two
vectors
θ
a
b
cosa ba b
Tail to tail
Mindmaps
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y
x
y
x(1,0)
(a,1)(0,1)
Logs & Exponentials
Basic log rules
y = abx Can be transformed into a graph of the
form
y = logax
log A + log B = log AB
log A - log B = log B
A
loga1 = 0 logaa = 1
log (A)n = n log A
Basic log graph
Basic exponential graph
(1,a)
y = ax
a0 = 1 a1 = a
log y = x log b + log a
C = log am = log b
(0,C)
log y
x
y = axb Can be transformed into a graph of the
form
log y = b log x + log a
C = log a m = b
(0,C)
log y
log x
To undo log take exponentialTo undo exponential take log
Y = bX + CY = (log b) X + C
Y = mX + CY = mX + C
Mindmaps
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Wave Function
transforms f(x)= a sinx + b
cosx
into the form
f(x) = a sinx + b cosx
compare to required trigonometric identity
Processexample
a and b values decide which
quadrant
( ) sin( )f x k x
( ) cos( )f x k x OR
f(x) = k sin(x + β) = k sinx cos β + k cosx sin β 2 2k a b
1tanb
a
Compare coefficients
a = k cos β
b = k sin β
Square and add thensquare root gives
Divide and inverse tan gives
Related topicSolving trig equations
Write out required form
( ) sin( )f x k x
Mindmaps