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Pythagoras Theorem Example For each of the following right angled triangles find the length of the lettered side, giving your answers to 2 decimal places. (i) x 5 cm 9 cm

Pythagoras Theorem

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Example For each of the following right angled triangles find the length of the lettered side, giving your answers to 2 decimal places. ( i ). Pythagoras Theorem. x. 5 cm. 9 cm. (ii). y. 14 cm. 15 cm. (iii). c. 23 cm. 8 cm. (iv). 29 cm. 17 cm. m. ( v ). 14 cm. y. 10 cm. - PowerPoint PPT Presentation

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Page 1: Pythagoras Theorem

Pythagoras TheoremExampleFor each of the following right angled triangles find the length of the lettered side, giving your answers to 2 decimal places.(i)

x5 cm

9 cm

Page 2: Pythagoras Theorem

y14 cm

15 cm

(ii)

Page 3: Pythagoras Theorem

c

8 cm

23 cm

(iii)

Page 4: Pythagoras Theorem

m

17 cm

29 cm(iv)

Page 5: Pythagoras Theorem

y

14 cm

10 cm

(v)

Page 6: Pythagoras Theorem

b

36 cm

12 cm

(v)

Page 7: Pythagoras Theorem

e

4.8 m

5.9 m

(vi)

Page 8: Pythagoras Theorem

ExampleIn triangle ABC, angle B = 90⁰ AB = 7cm and AC = 11cm. Work out the length of BC, giving your answer correct to 1 decimal place.

Page 9: Pythagoras Theorem

ExampleWork out the length of NM in the triangle drawn below.

48 mm

L

M

N 22 mm

Page 10: Pythagoras Theorem

AQA June 2003 GCSE PaperA support for a flagpole is attached at a height of 3m and is fixed to the ground at a distance of 1.2m from the base.

Calculate the length of the support (marked x on the diagram).

3m

1.2m

x