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Find the values of the trigonometric ratio =11

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Find the values of the trigonometric ratio
$tan θ = 11$

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Find the values of the trigonometric ratio

tan θ = 11

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Text solutionVerified

According to question,

t an A = \frac{11}{1} = \frac{P}{B}

Let hypotenuse ,

H = 3 k

So, perpendicular,

P = 2 k

P^{2} + B^{2} = H^{2}

H^{2} = P^{2} + B^{2}

= (11 k)^{2} + (1 k)^{2}

= 122 k^{2}

H = 122 k

cos A = \frac{B}{H}

= \frac{1}{122}

co t A = \frac{B}{P}

= \frac{1}{11}

cosec A = \frac{H}{P}

= \frac{122}{11}

sec A = \frac{H}{B}

= \frac{122}{1}

s in A = \frac{P}{H}

= \frac{11}{122}

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Question Text	Find the values of the trigonometric ratio $tan θ = 11$
Answer Type	Text solution:1
Upvotes	150