Answer:Step-by-step explanation:Consider right triangle ABC, right angled at B. If AC = 17 units and BC = 8 units determine all the trigonometric ratios of angle C.
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Step 1: Calculate the length of AB
In Δ ABC, using Pythagoras theorem, AB = √AC2−BC2
= √ 17^2−8^2
=√289−64
=√225=15
AB = 15 units .
Step 2 : Calculate the trigonometric ratios of angle C
sin C = opposite side/hypotenuse=AB/AC= 15/17
cos C = adjcent side/hypotenuse=BC/AC= 8/17
tan C =opposite side/adjcent side =AB/BC= 15/8
cot C =1/tan C =adjcent side/opposite side = BC/AB = 8/15
sec C = 1/cos C = hypotenuse/adjcent side = AC/BC= 17/8
cosec C = 1/sin C = hypotenus/eopposite side =AC/AB= 17/15
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