Formulas, Conversions and Things to Remember Flashcards

1
Q

What is the Area for a Parallelogram?

A

Make sure the height is perpendicular

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2
Q

What is the formula for area for a triangle?

A
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3
Q

What is the formula for Area of a trapezium?

A
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4
Q

Volume for Cuboid

A
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5
Q

Volume for a prism

A
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6
Q

Volume for cylinder

A
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7
Q

Volume for Pyramid and Cone

A
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8
Q

Volume for a Sphere

A
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9
Q

How do you calculate circumference of a circle?

A

Circumference = Diameter * pi

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10
Q

How do you calculate area of a circle?

A
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11
Q

How do you calculate area of a sector & length of an Arc?

A
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12
Q

How do you calculate the midpoint of two points?

A
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13
Q

How do you calculate speed and Density?

A
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14
Q

Quadratic Equation

A
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15
Q

Equations for direct and Inverse porportion

A
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16
Q

How do you find the LCM?

A
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17
Q

How do you find the angle to draw in a sector?

A
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18
Q

What are the angles in a polygon rule?

A
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19
Q

How do you find the frequency for a group in a stratified sampe?

A
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20
Q

Equation for compound Growth and Decay

A
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21
Q

Equation for Trigonometric Formulae

A
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22
Q

What are the exact trigonometric values for SIN

A
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23
Q

What are the exact trigonometric values for Cos

A
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24
Q

What are the exact trigonometric value for Tan

A
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25
Q

Parallel line angle rules

A
26
Q

Parallelogram angle rules

A

There are six important properties of parallelograms to know:

Opposite sides are congruent (AB = DC).
Opposite angels are congruent (D = B).
Consecutive angles are supplementary (A + D = 180°).
If one angle is right, then all angles are right.
The diagonals of a parallelogram bisect each other.
Each diagonal of a parallelogram separates it into two congruent

27
Q

Trapezium angle rules?

A

Co-interior angles in a trapezium add to 180 because the lines are parallel

28
Q

What is the surface area for:

  • The curved area in the cone
  • The cone
A

The full surface area for a cone is
Curved surface area + area of circle

29
Q

What is the surface area for the cylinder?

A
30
Q

What is the surface area for a sphere?

A
31
Q

What are the rules for multiplying, dividing and putting brackets for indicies

A
32
Q

Laws of indicies

A
33
Q

Fractional indicies

A
34
Q

Fractional indicies

A
35
Q

Calculating with surds

A
36
Q

Adding surds

A
37
Q

What is the difference between mean, mode, range and median?

A
38
Q

Difference between Quadratic, cubic, reciprocal graphs

A
39
Q

What is 1m^2 to cm^2

A

Convert 5.2 m2 into cm2.

1 m2 = 100 cm x 100 cm = 10,000 cm2

5.2×10,000=52,000 cm2

40
Q

What are the most common metric conversions for volume?

A

The most common metric unit conversions for volume are:

  • 1 m3 = 1,000,000 cm3
  • 1 cm3 = 1,000 mm3
  • 1 l (litre) = 1,000 ml = 1000 cm3

Example

Convert 25,000 cm3 into (a) m3 and (b) litres.

(a) 1 m3 = 100 cm x 100 cm x 100 cm = 1,000,000 cm3

25,000÷1,000,000=0.025 m3

(b) 1l = 1000 cm3

25,000÷1,000=25 l.

41
Q

Inequalities in set notation where the both equations use AND

A
42
Q

Inequalities in set notation where the both equations use AND

A
43
Q

Inequalities in set notation where the both equations use OR

A
44
Q

How do you sketch the COSINE graph GCSE?

A
45
Q

How do you sketch the SINE graph?

A
46
Q

How do you sketch a tan graph?

A
47
Q

What do you have to remember when collecting data?

A
48
Q

How do you compared date?

A

For comparing averages:

(Insert Dataset) was (Insert comparative adjective) because (suitable pronoun) had a higher (Insert average)

For comparing distribution of spread:

(Insert dataset) had a more variation in the data because it has a larger range

49
Q

If a graph is going down

A

It has a negative correlation and vice versa

50
Q

It is unreliable to extrapolate beyond the data set

A

It is reliable to interpolate between the dataset

51
Q

Know the difference between solve and give the values that satisfy for inequalities

A
52
Q

What circle theorem would you use to figure this out?

A

The angle at the centre is twice the angle at the circumference

53
Q

What circle theorem would you use to figure this out?

A

Angles at the circumference in the same segment are equal?

54
Q

What circle theorem would you use to figure this out?

A

Opposite angles in a cyclic Quadrilateral add up to 180

Make sure when you check that all points are on the circumference

55
Q

What circle theorem would you use to figure this out?

A

Angle at the circumference of a semi-circle is 90

56
Q

What circle theorem would you use to figure this out?

A

The angle between a tangent and a radius is 90 degrees

57
Q

What circle theorem would you use to figure this out?

A

A radius bisects a chord at 90 degrees

58
Q

What circle theorem would you use to figure this out?

A

Alternate Segment Theory

59
Q

What Circle theorem would you use to figure this out?

A

Tangents to to a circle from the same point outside are equal

60
Q

What Circle theorem would you use to figure this out?

A

The line from outside the circle to the centre bisects the angle between the tangents

Angle POQ = POR