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255 Cards in this Set

  • Front
  • Back
2
6
2 x 2 x 2 = 8
0.3 as a fraction
3/10
0.6 as a %
60%
1 litre is how many ml?
1000
1/3 as a decimal
1/4 as a decimal
0.25
10% of 80
8
1000m into kilometres
1
10mm into cm
1
25% of 200
50
2m x 3
6m
3 + 5 x 3
18
3/4 as a percentage
75%
40% of 600
240
4y(2y+x)
7/10 as a decimal
0.7
75% as a fraction
3/4
A birdseye view is called
Plan
A side of shape is called
Edge
A tangent meets a radius at 90 degrees (picture how it looks in your head)
Angles around a point
add to 360 degrees
Angles in a triangle…
add to 180 degrees
Angles in quadrilateral…
add to 360 degrees
Angles in the same segment are equal (picture how it looks in your head)
Angles on a straight line
add to 180 degrees
Area of a Circle is given by the formula
Chord
Circumference of a Circle is given by the formula
πd
Cube of 3
3 x 3 x 3 =27
Cube root of 125
5
Describe the alternate segment theorem in detail.
The angle between a tangent and a chord is equal to any angle on the circumference that stands on that chord.
Describe what the Surface area of a 3D shape is
Area of all the faces added together
Diameter
Examples of Imperial Measurements
Pint Yard Gallon Mile Inch Feet Ounces
Examples of Metric Measurements
Kilometre Metre Centimetre Millitres Litre Kilogram Gram
Expand 2(x+3)
2x+6
Expand 3(x–7)
3x–21
Exterior Angles…
add to 360 degrees
Factorise
Factorise

3x(x+2)
Factorise
Factorise

y(y+4)
Factorise 4x+8
4(x+2)
Factors of 20
1, 2, 4, 5, 10, 20
Find 2/5 of 25
10
Find 3/4 of 28
21
Formula for the Area of a Parallelogram
base x perpendicular height
Formula for the Area of a Rectangle
length x width
Formula for the Area of a Trapezium
½ (a + b) x perpendicular height
Formula for the Area of a Triangle
½ x base x perpendicular height
From what direction do you measure bearings from?
North
Highest Common Factor of 12 and 8
4
How do you calculate the Frequency Density of a histogram?
Frequency / Class Width
How do you calculate the Frequency of a histogram?
Frequency Density x Class Width
How do you find the gradient from two points on a line?
Change in the y direction / change in x direction
How do you find the probability of something AND something else
Multiply the Probabilities
How do you find the probability of something OR something else
Add the Probabilities
How many cm in a metre?
100
How many inches in 1 metre?
39
If the probability of you getting a C is 19/20. What is the probability of you not getting a C?
1/20
If two lines are parallel then their gradients are
The same
If two lines are perpendicular then their gradients are
The ‘negative reciprocal’
In a pie chart angles add to
360 degrees
67800
0.0025
In y=mx+c what does c represent?
Y–Intercept
In y=mx+c what does m represent?
Gradient
Interquartile Range is
Upper Quartile – Lower Quartile
is the formula for the
is the formula for the

area of a circle
Length x width gives the area of a:
rectangle
Lowest Common Multiple of 12 and 8
24
Make y the subject of
x = y+7
y = x – 7
More than one corner of a shape are called
Vertices
Name the 2D Shape
Name the 2D Shape

Hexagon
Name the 2D Shape
Name the 2D Shape

Parallelogram
Name the 2D Shape
Name the 2D Shape

Octagon
Name the 2D shape
Name the 2D shape

Kite
Name the 2D Shape
Name the 2D Shape

Isosceles Triangle
Name the 2D Shape
Name the 2D Shape

Trapezium
Name the 2D Shape
Name the 2D Shape

Square
Name the 2D Shaper
Name the 2D Shape
Rhombus
Name the 2D Shape
Name the 2D Shape

Pentagon
Name the 3D Shape
Name the 3D Shape

Sphere
Name the 3D Shape
Name the 3D Shape

Cuboid
Name the 3D Shape
Name the 3D Shape

Triangular Prism
Name the 3D Shape
Name the 3D Shape

Cylinder
Name the 3D Shape/
Name the 3D Shape
/
Square–Based Pyramid
Name the First 5 Square Numbers
1, 4, ,9, 16, 25
Name the four types of Transformation
Enlargement

Rotation


Reflection


Translation

One corner of a Shape is called
Vertex
Opposite angles in a cyclic quadrilateral add to 180 degrees(picture how it looks in your head)
P + P + P – P
2p
p x p x p x p
Part of the circumference is called an:
Arc
Probabilities add up to:
1
Pythagoras' formula:
for any right angled triangle
for any right angled triangle


Radius
Round 0.05457 to 1sf
0.05
Round 2.3457 to 2sf
2.3
Round 3456 to 2sf
3500
Round 56.789 to 2 decimal places
56.79
Sector
Segment
Simplify 30:20
3:2
Square of 9
81
Tangent
The Alternate Segment Theorem (picture how it looks in your head)
The angle at the centre is twice the angle at the circumference (picture how it looks in your head)
The first 3 integers that satisfy x > 9
10, 11, 12
The first 3 integers that satisfy y ≤ 9
9, 8, 7
The first 5 multiples of 7
7 14 21 28 35
The first five prime numbers
2 3 5 7 11
The general name for any 2D shapes
Polygon
The lower bound of 6.74 rounded to 2dp
6.735
What is the mean?
Allthe values added up divided by how values there are
What is the mode?

The Most Frequent

What is the median?
Themiddle piece of data when in order
What is the range?
Largest Value Subtract the Smallest Value
The shaded part is called
The shaded part is called

Segment
The shaded part is called
The shaded part is called

Sector
The upper bound of 5.6 rounded to 1dp
5.65
The view from front or side of a 3d shape is called
Elevation
This line is called
This line is called

Tangent
This line is called
This line is called

Diameter
This line is called
This line is called

Chord
This line is called
This line is called

Radius
Net
This shape has rotational symmetry of:
This shape has rotational symmetry of:

Order 3
To decrease by 15% multiply by
0.85
To decrease by 5% multiply by
0.95
To describe a reflection you need to state:
Reflection
Line of Reflection
To describe a rotation you need to state:
Rotation
Centre
Angle and Direction
To describe a translation you need to state:
Translation
Vector
To describe an enlargement you need to state:
Enlargement
Centre
Scale Factor
To increase by 15% multiply by
1.15
To increase by 5% multiply by
1.05
To prove two triangles are congruent use one of:
SSS

ASA


SAS


RHS

Type of Graph
Type of Graph

Linear Graph
Type of Graph
Type of Graph

Reciprocal
Type of Graph
Type of Graph

Cubic
Type of Graph
Type of Graph

Quadratic
Volume of a Prism
Area of the Cross Section x Length
What Angle Rule?
What Angle Rule?

Base angles in an isosceles triangle are equal
What are the Right Angled Trigonometry Formulae?
SOH CAH TOA
What Construction?
What Construction?

Angle Bisector
What Construction?
What Construction?

Perpendicular Bisector
What Correlation?
What Correlation?

Positive
What Correlation?
What Correlation?

No
What Correlation?
What Correlation?

Negative
What does congruency mean?
Exactly the Same
What does this represent?
What does this represent?

–1< x ≤4
What does this say:
3 < x ≤ 8
x is greater than 3 but less than or equal to 8
What does this say:
–2 ≤ x < 6
x is greater than or equal –2 but less than 6
What is a Data Collection Sheet?
Tally Chart/Frequency Table
What is a frequency polygon?
A graph where you plot the midpoint of the class width and the frequency and join up with straight lines.
What is Compound Interest?
Finding the interest of the new amount each year
What is Simple Interest?
The same amount of interest every year
What is the equation of this graph?
What is the equation of this graph?

x=1
What is the equation of this graph?
What is the equation of this graph?

y=–x
What is the equation of this graph?
What is the equation of this graph?

y=2
What is the equation of this graph?
What is the equation of this graph?

y=x
What is the Origin?
The co–ordinate (0,0)
What is the sine rule for the area of a triangle?
1/2absinC
What is this angle called?
What is this angle called?


Exterior Angle
What key word describes this pattern?
What key word describes this pattern?

Tessellation
What type of lines?
What type of lines?

Parallel
What type of lines?
What type of lines?

Perpendicular
What’s a ‘Plan’ of a shape?
Birdseye View
When do you use the cosine rule/formula?
When a non–right angled triangle has 3 sides and an angle one of which you are working out.
When do you use the sine rule/formula?
When a non–right angled triangle has sides and 2 angles one of which you are working out.
Which Angle Fact?
Which Angle Fact?

Alternate Angles are Equal
Which Angle Fact?
Which Angle Fact?

Allied angles add to 180 degrees
Which angle fact?
Which angle fact?

vertically opposite angles are equal
Which Angle Fact?
Which Angle Fact?

Corresponding Angles are Equal
Which circle theorem?
Which circle theorem?

A tangent meets a radius at 90 degrees
Which circle theorem?
Which circle theorem?

The Alternate Segement Theorem
Which circle theorem?
Which circle theorem?

The angle in a semi–circle is a right angle
Which circle theorem?
Which circle theorem?

Tangents from an external point are equal in length.
Which circle theorem?
Which circle theorem?

Opposite angles in a cyclic quadrilateral add to 180 degrees
Which circle theorem?
Which circle theorem?

Angles in the same segment are equal
Which circle theorem?
Which circle theorem?

The angle at the centre is twice the angle at the circumference
Which direction do you measure bearings in?
Clockwise
Work out
Work out

1
Work out:
Work out:

  Work out:  
Work out:

Work out:
Work out:

Work out:
Work out:

1/3
Work out:
Work out:

Work out:
Work out:

Work out:
Work out:

1
Write 0.0007 in standard form
Write 0.0085 in standard form
Write 360000 in standard form
Write 5780000 in standard form
Write in a different form
Write in a different form

Write in a different form
Write in a different form

Write in a different form
Write in a different form

Write in a different form
Write in a different form

y + y + y
3y
½ (a + b) x perpendicular height gives the area of a
trapezium
½ x base x perpendicular height gives the area of a
triangle
πd is the formula for the
circumference
–10 / 2
–5
–3 x 2
–6
–4 x –3
12
–4 – 3
–7

What is the equation of a circle centre the origin?

           


 where r = the radius 






where r = the radius

Formula for Percentage Change

What is the Cosine ratio for right angled trigonometry?

What is the Sine ratio for right angled trigonometry?

What is the Tan ratio for right angled trigonometry?



Sin 0

0

Sin 30

0.5

Sin45

Sin60

Sin90

1

Cos0

1

Cos30

Cos45

Cos60

0.5

Cos90

0

Tan 0

0

Tan 30

Tan 60

Which Circle Theorem

Which Circle Theorem

the perpendicular from thecentre of a circle to a chord bisects the chord

Formula for the volume of a square based pyramid

1/3x perpendicular height x width x length

What is the SineRule?

What is the CosineRule?

What is theuseful formSineRule for finding angles?

What is the useful form Cosine Rule rule forfinding angles?

Which Graph?

Which Graph?

Sine Graph

Which Graph?

Which Graph?

Cosine Graph

What does Sum Mean?

Add

What does Product Mean?

Multiply

What is a geometric sequence?

Multiplythe previous term by a number to get the next term.

What is a Linear sequence?

Thereis the same difference between each term

What is a Fibonacci Sequence?

Addthe previous two terms together to get the next term

What does this symbol mean? ≠

Not Equal

Is this an expression or an equation? 3x +2

Expression

Is this an expression or an equation? 3x +2 = 9

Equation

What is the perimeter of this rectangle: 

What is the perimeter of this rectangle:

2a+2b

What is this diagram called? 

What is this diagram called?

Stem and leaf diagram

What does F(x) + a  result in?                

What does F(x) + a result in?

What does F(x+ a)  result in? 

What does F(x+ a) result in?

What does P(A) mean?

Probability of A

What does P(B’) mean?

Probability of not B

What does A υ B mean?

everything that is in either of the sets

What does A ∩ B mean?

only the things that are in both of the sets

The Quadratic Formula

What is the origin?

The co-ordinate (0,0)

Speed =

Distance/Time

Density =

Mass/Volume

Pressure =

Force/Area

If the linear scale factor is K what is the Area S.F?

If the linear scale factor is K what is the VolumeS.F?