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Ivan
3 years ago
10

Q6 Q21.) Verify the identity, write the left side numerator in terms of a sum or difference formula for sine or cosine, rewrite

the expression found in the previous step by separating the denominator, and the expression from the previous step then simplifies to cot α - tan β using​ what?

Mathematics
2 answers:
NARA [144]3 years ago
5 0

Expanding cos(alpha+beta) = cos(alpha)*cos(beta) - sin(alpha)*sin(beta)


Separating the denominator

cos(alpha+beta)/[sin(alpha)*cos(beta)] = cos(alpha)*cos(beta)/[sin(alpha)*cos(beta)] - sin(alpha)*sin(beta)/[sin(alpha)*cos(beta)]


Using Quotient Identity, the expression becomes

cos(alpha+beta)/[sin(alpha)*cos(beta)] = cos(alpha)/sin(alpha) - sin(beta)/cos(beta)

= cot(alpha) - tan(beta)


victus00 [196]3 years ago
3 0
Cos(α + β) = cosα*cosβ - sinα*sinβ

denominator remains the same for both expressions as sinα*cosβ

the simplification uses A. Quotient Identity

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Answer:

Sophia has considered the coefficient of x² as 1 in place of 16 and coefficient of x as 10 in place of - 40 in the original trinomial.

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The given trinomial to be factorized into a perfect square is 16x² - 40x + 25.

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(y,z)=(3,5)\\\\ |(y,z)|=\sqrt{34}

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