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Published byJuliana Ball Modified over 6 years ago
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Support for English, maths and ESOL Module 7: Shape and space master class
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Pythagoras’ theorem Take a right-angled triangle with sides of 5cm, 4cm and 3cm. Draw squares off each side of the triangle.
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Pythagoras’ theorem … is equal to the area of the larger square.
We need to show that the sum of the areas of the two smaller squares…
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Pythagoras’ theorem We can move the smallest square onto the largest square. We can move the smallest square onto the largest square.
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Pythagoras’ theorem The middle square can be cut up.
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Pythagoras’ theorem … will fit here
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Pythagoras’ theorem We can cut out a square from this section…
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Pythagoras’ theorem … and place the larger section here.
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Pythagoras’ Theorem …will fit here The small square…
Would this work with any right-angled triangle?
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Pythagoras’ theorem c2 = a2 + b2 c (hypotenuse) a b 10
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Trig ratios Sin 600 = opp hyp 600 Cos 600 = adj hyp hyp.
Tan 600 = opp adj adj. SOH CAH TOA opp. 11
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Trigonometry – scalene triangles
x a b x z y c A B y z C 12
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Pythagoras’ theorem Useful links
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