COORDINATES (COORDINATES IN THE 4 QUADRANTS)
Plotting positive and negative points, drawing shapes given coordinates.
POLYGONS
ANGLES (MEASURING)
Using a protractor to measure angles rather than using angle facts!
ANGLES (ANGLES ON A STRAIGHT LINE & AROUND A POINT – ANGLE FACTS)
Loads of angle facts in one!
ANGLES (ANGLES IN TRIANGLES)
Equilateral, isosceles, right-angled, scalene and basic angle facts!
ANGLES (ANGLES IN PARALLEL LINES)
Corresponding (F), Alternate (Z) and Co-interior (C) Angles!
ANGLES (INTERIOR AND EXTERIOR ANGLES IN POLYGONS)
Interior, exterior, sums!
AREA (AREA OF 2D SHAPES RECTANGLES, TRIANGLES, TRAPEZIUM, PARALLELOGRAM, KITE AND COMPOUND SHAPES)
Finding the area of a range of 2D shapes. Some perimeter is included.
VOLUME AND SURFACE AREA OF PRISMS (CUBES, CUBOIDS, CYLINDERS, TRIANGULAR PRISMS)
Volume of prisms!
VOLUME & SURFACE AREAS (SPHERES, CONES, FRUSTUMS, PYRAMIDS)
Loads of different things!
CIRCLES (CIRCLE PARTS)
Naming the radius, diameter, circumference, chord, tangent, arc, segment, sector and centre.
CIRCLES (AREA AND CIRCUMFERENCE OF A CIRCLE)
Finding the area (space inside) and circumference (perimeter or distance around the outside) of a circle.
ARCS AND SECTORS (SEGMENTS TOO!)
Arc length, area of sectors and area of segments
CIRCLES (CIRCLE THEOREMS)
Finding angles in circles using a range of theorem (Box, Arrow, Cyclic Quadrilateral, Tangent/Radius, Alternate Segment etc)
CIRCLES (EQUATION OF A CIRCLE AND THE EQUATION OF A TANGENT TO A CIRCLE)
Drawing circles from their equations, using algebra to find the equation of a tangent.
CONSTRUCTIONS (TRIANGLES ANGLE BISECTIONS & LINE BISECTORS)
Using a pair of compasses to bisect lines, construct triangles and perpendicular bisectors
LOCI (THE LOCUS OF POINTS)
Basic problems and problems in context
THE 4 TRANSFORMATIONS (TRANSLATIONS, ROTATIONS, ENLARGEMENTS & REFLECTIONS
Carrying out transformations and naming them!
THE 4 TRANSFORMATIONS (ENLARGEMENTS ABOUT A POINT)
Enlargements given a centre including positive, fractional and negative scale factors.
CONGRUENT AND SIMILAR SHAPES (BASICS)
Spotting congruent and similar shapes. These are not proofs!
CONGRUENT AND SIMILAR SHAPES (SIMILAR TRIANGLES)
Using similarity to find missing lengths in similar triangles.
CONGRUENT AND SIMILAR SHAPES (CONGRUENT TRIANGLES)
CONGRUENT AND SIMILAR SHAPES (SIMILAR SOLIDS – LINEAR AREA AND VOLUME)
LAV! Length, area and volume of similar solids!
SPEED DISTANCE TIME (SDT) – COMPOUND MEASURES
Finding speed, distance and time values including having to convert time units.
METRIC CONVERSION (LINEAR, AREA AND VOLUME)
BEARINGS (3 FIGURE BEARINGS)
Measured from North, measured clockwise and given 3 figures! It’s just angles in a boat!
PYTHAGORAS THEOREM 2D (MISSING LENGTHS IN RIGHT-ANGLED TRIANGLES)
Finding a missing length in a right-angled triangle given two sides!
PYTHAGORAS THEOREM 3D (MISSING LENGTHS IN RIGHT-ANGLED TRIANGLES)
Using Pythagoras Theorem to find missing lengths in 3D shapes such as triangular prisms and pyramids.
TRIGONOMETRY 2D (TRIGONOMETRIC RATIOS SOHCAHTOA, (MISSING LENGTHS AND ANGLES IN RIGHT-ANGLED TRIANGLES)
Using the trig ratios sine, cosine and tan to find missing lengths and angles in right angled triangles
TRIGONOMETRY 3D (TRIGONOMETRIC RATIOS SOHCAHTOA, (MISSING LENGTHS AND ANGLES IN RIGHT-ANGLED TRIANGLES)
Using Pythagoras Theorem AND SOHCAHTOA to find missing lengths in 3D shapes such as triangular prisms and pyramids.
TRIGONOMETRY (SINE AND COSINE RULE, (MISSING LENGTHS AND ANGLES IN NON-RIGHT-ANGLED TRIANGLES)
The Sine Rule and the Cosine Rule for no=right triangles! Missing lengths and angles.
TRIGONOMETRY (USING TRIGONOMETRY FOR THE AREA OF A TRIANGLE)
1/2absin(C) for non-right triangles!
