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Similar triangles using ratio tables
Similar triangles using ratio tables
3.2.1.1* Understand that the trigonometric functions are derived from measurements within a unit circle
3.2.1.2 Recognise the right-angled triangle within a unit circle and use proportion to scale to similar triangles
3.2.1.3* Know how the sine, cosine and tangent ratios are derived from the sides of a right-angled triangle
secmm-cc-theme-3-key-idea-28.pptx3.2.1.1 Understand that the trigonometric functions are derived from measurements within a unit circle
3.2.1.1 Understand that the trigonometric functions are derived from measurements within a unit circle
●Identify a triangle within the unit circle and understand that the hypotenuse is the only side with a constant length.
●Understand that the height and length of the base of the triangle do not change in a linear way as the point moves around the circle’s edge.
3.2.2.1 Choose appropriate trigonometric relationships to use to solve problems in right-angled triangles
3.2.2.2 Use trigonometric ratios to find a missing side in a right-angled triangle
3.2.2.3 Use trigonometric ratios to find a missing angle in a right-angled triangle
secmm-cc-theme-3-key-idea-29.pptxTangent: tanθ is the height of the opposite side that is the tangent to the unit circle at the point x=1.
Use similar triangles from the unit circle to define tanθ.
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