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1 Measurement Systems. Join our club to gain more! 1.1 Conversions between imperial and metric systems imperial methods 1.2 Metric systems used in the measurement system 1.3 Imperial systems used in the measurement system 1.4 Conversions use cubes and squares. 1 Measurement Systems. 2. 1.1 Conversions between imperial and metric systems imperial methods 1.2 Metric systems used in the measurement system 1.3 Imperial systems used in the measurement system 1.4 Conversions use cubes and squares.1

Volume and Surface. 2. 2.1 Area and Volume of Prisms 2.2 Area and volume of cones 2.3 Surface volume and area of the spheres 2.4 Area and Volume of the cylinders 2.5 Area and Volume of Pyramids. Volume and Surface. 3-Points Lines, Chords, Segments, Midpoints and Midpoints. 2.1 Area and Volume of Prisms 2.2 Area and volume of cones 2.3 Surface volume and area of the spheres 2.4 Area and Volume of the cylinders 2.5 Area and Volume of Pyramids.1

3.1 Midpoint formula: M = ( x 1 + x 2 2 , y 1 + y 2 2 ) M = ( \frac2 ,\frac2) M = ( 2 x 1 + x 2 , 2 y 1 + y 2 ) 3.2 Distance formula: d = ( x 2 – x 1 ) 2 + ( y 2 – y 1 ) 2 d = \sqrt d = ( x 2 – x 1 ) 2 + ( y 2 – y 1 ) 2. 3-Points Lines, Chords, Segments, Midpoints and Midpoints. 4 Circles with plane and coordinate. 3.1 Midpoint formula: M = ( x 1 + x 2 2 , y 1 + y 2 2 ) M = ( \frac2 ,\frac2) M = ( 2 x 1 + x 2 , 2 y 1 + y 2 ) 3.2 Distance formula: d = ( x 2 – x 1 ) 2 + ( y 2 – y 1 ) 2 d = \sqrt d = ( x 2 – x 1 ) 2 + ( y 2 – y 1 ) 2. 4.1 Circles and their circumference 4.2 Arcs of the circle 4.3 Sectors and areas from circles 4.4 Angles within the circle 4.5 Chord properties in the geometry of circles 4.6 Tangent properties in the geometry of circles 4.7 Central angles as well as proofs 4.8 Indicate angles as well as proofs 4.9 Circles and circles 4.1 Central angles and proofs of circle circles 4.10 Circle chord as well as tangent and inscribed angles. 4 Circles with plane and coordinate.1 Proofs.

4.1 Circles and their circumference 4.2 Arcs of the circle 4.3 Sectors and areas from circles 4.4 Angles within the circle 4.5 Chord properties in the geometry of circles 4.6 Tangent properties in the geometry of circles 4.7 Central angles as well as proofs 4.8 Indicate angles as well as proofs 4.9 Circles and circles 4.1 Central angles and proofs of circle circles 4.10 Circle chord as well as tangent and inscribed angles. 5 Special triangles and triangular shapes.1 Proofs. 5.1 Pythagorean theorem 5.2 Solving equations using particular right angles 5.3 Solving expressions using 30-60 90 particular right triangulars 5.4 The classification of Triangles 5.5 Congruence triangles and congruent ones 5.6 Triangles congruent using SSS Proofs 5.7 Triangles that are congruent according to SAS as well as HL Proofs 5.8 Triangles congruent using ASA in addition to AAS evidences 5.9 Isosceles, equilateral triangles and other proofs. 5 Special triangles and triangular shapes.1 Six The Angles of trigonometry as well as the Trigonometry.

5.1 Pythagorean theorem 5.2 Solving equations using particular right angles 5.3 Solving expressions using 30-60 90 particular right triangulars 5.4 The classification of Triangles 5.5 Congruence triangles and congruent ones 5.6 Triangles congruent using SSS Proofs 5.7 Triangles that are congruent according to SAS as well as HL Proofs 5.8 Triangles congruent using ASA in addition to AAS evidences 5.9 Isosceles, equilateral triangles and other proofs. 6.1 Use the sine ratio to calculate angles and sides (Sin = O H ) *) H o) 6.2 Utilize Cosine Ratio to determine angles as well as side (Cos = A h frach an) 6.3 Use the tangent ratios to determine angles as well as side (Tan = O a fraca (o) 6.4 The combination with SohCahToa Questions 6.5 Word problems related to ladders in trigonometry 6.6 Word problems related to guy wires with trigonometry 6.7 Other word problems related to angle trigonometry.1 Six The Angles of trigonometry as well as the Trigonometry. 7. 6.1 Use the sine ratio to calculate angles and sides (Sin = O H ) *) H o) 6.2 Utilize Cosine Ratio to determine angles as well as side (Cos = A h frach an) 6.3 Use the tangent ratios to determine angles as well as side (Tan = O a fraca (o) 6.4 The combination with SohCahToa Questions 6.5 Word problems related to ladders in trigonometry 6.6 Word problems related to guy wires with trigonometry 6.7 Other word problems related to angle trigonometry.1 Sine Rule, and Cosine Rule.

7. 7.1 Sine law 7.2 Laws of cosines 7.3 The applications for the cosine law as well as the sine law. Sine Rule, and Cosine Rule. 8 Bearings. 7.1 Sine law 7.2 Laws of cosines 7.3 The applications for the cosine law as well as the sine law. 8.1 A brief introduction to the concept of bearings 8.2 Direction Word problems 8.3 Depression and angle of elevation. 8 Bearings. 9 Transformations.1

8.1 A brief introduction to the concept of bearings 8.2 Direction Word problems 8.3 Depression and angle of elevation. 9.1 Line Symmetry 9.2 Transformations and rotation. 9 Transformations. 10 Similarity. 9.1 Line Symmetry 9.2 Transformations and rotation. 10.1 Scale diagrams 10.2 Similar triangles. 10 Similarity.1

11 2D figures as well as 3D figures. 10.1 Scale diagrams 10.2 Similar triangles. 11.1 Tessellations that use rotating 11.2 Area of the 3-dimensional (3D) items 11.3 Three-dimensional object nets. 11 2D figures as well as 3D figures. 12 Probability. 11.1 Tessellations that use rotating 11.2 Area of the 3-dimensional (3D) items 11.3 Three-dimensional object nets.1

12.1 Probability of events that are independent 12.2 Permutations 12.3 The basic principle of counting 12.4 Solve problems that involve both combinations and permutations 12.5 Probability using Venn diagrams. 12 Probability. 13 Logic.

12.1 Probability of events that are independent 12.2 Permutations 12.3 The basic principle of counting 12.4 Solve problems that involve both combinations and permutations 12.5 Probability using Venn diagrams.1