Schemes+of+Work

You need to be a member of the project team in order to upload documents. Once you have become a member, join the wiki (go to 'join this wiki' at the top of the page) and upload your schemes of work here. Please put these in order from Year 7 to Year 13. We will then compare and analyse jointly and begin making pages for various topics. This will all be discussed in our project meetings.

=Bedminster Down Year 9 Scheme of Work November/December 2009= =Year 9 schemes of work =

8 lessons – Algebra, coordinates and graphs
(Text in blue is high-achieving end, levels 7 and 8) Review negative numbers Use positive and negative numbers in context Add and subtract negative numbers Coordinates in 4 quadrants. Find coordinates of points determined by geometric information. Given 2 points, find mid-point. Plot functions/mappings (relate to sequence work). Straght-line graphs that are parallel to the x and y axes. Plot lines of the form x+y=a & y=mx=c Find equations of lines in either form Investigate and understand m & c Recognise conditions for parallel and perpendicular lines Given values for m & c find the gradient of lines in the form y=mc+x Interpret & construct real life graphs Conversion graphs Recognise quadratic and cubic graphs Plot simultaneous equations and inequalities Draw and interpret quadratic and cubic graphs

8 lessons – Geometry, transformations
Review symmetries of 2D shapes. Visualise 2D shapes using their properties. Reflective and rotational symmetry Reflection in mirror line(s) Rotation about a given point Translations Explore combinations of transformations Enlargement of solid from a centre and scale factor Recognise that enlargements preserve angle but not length, and understand the implications of enlargement for perimeter, area and volume Identify the scale factor of an enlargement as the ratio of the lengths of any two corresponding line segments Transform 2D shapes by combination of transformations. Know that translations, rotations and reflections preserve length and angle and map oblejcts on to congruent images Properties of 3D shapes Right prisms 2D representation of 3D shapes nets of solids Isometric drawing Identify reflection symmetry in 3D shapes Enlargement of solid from a centre and negative scale factor Other prisms, pyramids, cylinders Simple plans, views, elevations of cubes and cuboids Plans, views, elevations of compound cuboids Sums of interior and exterior angles of quadrilaterals, pentagons and hexagons Interior and exterior angles of regular polygons.

7 Lessons – Geometry (Angles)
Use of protractor and estimation of size Review angles on straight line and at a point Corresponding and alternate angles, exterior angles Prove that the sum of interior angles in a triangle is 1800 Angles in any quadrilateral 3600 Simple constructions Congruency; know that if 2D shapes are congruent corresponding angles and sides are equal Congruency & proof Apply the conditions for SSS, SAS, ASA, RHS to prove congruency of triangles Trigonometry Solve problems using properties of angles, of parallel and intersecting lines, and of triangles and other polygons