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Cw 8.2 Th Pythagorean’s Theorem

Cw 8.2 Th Pythagorean’s Theorem-example-1

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Answer with Step-by-step explanation:

We are given right angled triangles so using the Pythagoras Theorem to find the length of the unknown side for each triangle:

19. x=21.65


25^2=x^2+12.5^2


√(x^2) =√(468.75)


x^2=25^2-12.5^2


x=21.65


20. x = 8.06


9^2=x^2+4^2


x^2=9^2-4^2


√(x^2) =√(65)


x=8.06


21. x = 34.01


x=√(14^2+31^2)


x=√(1157)


x=34.01


22. x = 13


x=√(5^2+12^2)


x=√(169)


x=13


23. x = 6


10^2=x^2+8^2


x^2=10^2-8^2


√(x^2) =√(36)


x=6


24. x = 16


20^2=x^2+12^2


x^2=20^2-12^2


√(x^2) =√(256)


x=16


25. x = 60


65^2=x^2+25^2


x^2=65^2-25^2


√(x^2) =√(3600)


x=60


26. x = 32


40^2=x^2+24^2


x^2=40^2-24^2


√(x^2) =√(1024)


x=32


27. x = 14


50^2=x^2+48^2


x^2=50^2-48^2


√(x^2) =√(196)


x=14


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