Question

    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" 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    A 3/5 Correct Answer Incorrect Answer
    B 4 Correct Answer Incorrect Answer
    C 5/3 Correct Answer Incorrect Answer
    D 1/4 Correct Answer Incorrect Answer

    Solution

    17sin A = 8 Or, sin A = (8/17) Using sin2 A + cos2 A = 1 cos2 A = 1 - sin2 A Or, cos2 A = 1 - (8/17) 2 Or, cos2 A = 1 - (64/289) Or, cos A = (225/289) Or, cos A = Description: https://s1.practicemock.com/exams/solution2/pmimg/p24709/image001.png (15/17) But 0 We know that sec A is reciprocal of cos A So, sec A = (17/15) Now, tan A = (sin A/cos A) = (8/17) ÷ (15/17) = (8/15) Therefore, required value = (17/15) + (8/15) = (25/15) = (5/3)

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