Question

sin theta=15/17 find the all trigonometric ratios​

Answer 1

Step-by-step explanation:

adjecent =√(hypotenuse)^2-(opposite)^2

adjacent=√(17)^2-(15)^2

adjacent==8

sin(θ)=15/17

cos(θ)=8/17

tan(θ)=15/8

cot(θ)=8/15

sec(θ)=17/8

csc(θ)=17/15

Answer 2

Answer:

Step-by-step explanation:

sinΘ = 15/17=opposite/hypotenuse

By pythagoras theorem,

$a^{2} = h^{2} - o^{2}$

$a^{2} = 17^{2} - 15^{2}\\a^{2} = 64\\a = 8$

so,

cosΘ = adjacent/hypotenuse = 8/17

tanΘ= opposite/ adjacent = 15/8

cosecΘ= hypotenuse/opposite = 17/15

secΘ = hypotenuse/adjacent = 17/8

cotΘ= adjacent/opposite= 8/15

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and also sorry for not uploading diagram of triangle