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If tan tan x degrees equals a over 4 and cos x degrees equals 4 over b, what is the value of sin x°?
sin x° = 4b
sin x° = 4a
sin x° = a/b
sin x° = b/a

If tan tan x degrees equals a over 4 and cos x degrees equals 4 over b what is the value of sin x sin x 4b sin x 4a sin x ab sin x ba class=

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akposevictor

Applying the trigonometric ratios, the value of sin x° in the right triangle given is: C. = a/b

What are the Trigonometry Ratio?

The trigonometric ratios are given as:

SOH: sin ∅ = opp/hyp (sine ratio)

CAH: cos ∅ = adj/hyp (cosine ratio)

TOA: tan ∅ = opp/adj. (tangent ratio)

Given the following:

tan x = a/4, this means, opp = a; adj = 4

cos x = 4/b, this means, adj = 4; hyp = b.

Therefore, applying SOH, the value of sin x would be:

sin x° = opp/hyp

sin x° = a/b (option C)

Learn more about the trigonometric ratios on:

https://brainly.com/question/10417664

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