Given 8secA"17;find out the other trigonometric ratios
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Answer:
sinA = 15/17
cosA = 8/17
tanA = 15/8
cosecA = 17/15
secA = 17/8 ( Given )
cotA = 8/15
Step-by-step explanation:
Given that 8 secA = 17,
Therefore,
sec A = hypotenuse/adjacent = 17/8
=> hypotenuse = 17 units
adjacent = 8 units.
Using Pythagoras theorem,
opposite side = √ [(hypotenuse)² - (adjacent)²]
= √ [ 17² - 8² ]
= √ [ 289 - 64 ] = √225 = 15
opposite side = 15 units.
So,
sinA = opposite/hypotenuse = 15/17
cosA = adjacent/hypotenuse = 8/17
tanA = opposite/adjacent = 15/8
cosecA = hypotenuse/opposite = 17/15
secA = hypotenuse/adjacent = 17/8 ( Given )
cotA = adjacent/opposite = 8/15
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