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ide the numerator and denominator by cos a cos ß. tan (x+3)= tan (x + ³) = cos a cos B cos a cos B wide each term in the numerator and denominator by cos a cos ß. = sin a cos a cos p + 1.1- COS α. cos a cos ß COS α. cos a cos ß 0-1+1.0 sin α cos a cos ß ... • tan B ▶►>>

ide the numerator and denominator by cos a cos ß. tan (x+3)= tan (x + ³) = cos a cos B cos a cos B wide each term in the numerator and denominator by cos a cos ß. = sin a cos a cos p + 1.1- COS α. cos a cos ß COS α. cos a cos ß 0-1+1.0 sin α cos a cos ß ... • tan B ▶►>>

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Question
cos (a + B) cosines, divide the numerator and denominator by cos a cos ß. Divide the numerator and denominator by cos a cos ß. tan (a + B)= cos a cos B tan (x + ³) = cos a cos ß Divide each term in the numerator and denominator by cos a cos ß. sin α cos a cos p COS α. + COS α. cos a cos ß sin α. cos a cos ß cos a cos p 0·1+1.0 1.1-tan B . After applying the formulas for sums of sines and ... Simplify.
Transcribed Image Text:cos (a + B) cosines, divide the numerator and denominator by cos a cos ß. Divide the numerator and denominator by cos a cos ß. tan (a + B)= cos a cos B tan (x + ³) = cos a cos ß Divide each term in the numerator and denominator by cos a cos ß. sin α cos a cos p COS α. + COS α. cos a cos ß sin α. cos a cos ß cos a cos p 0·1+1.0 1.1-tan B . After applying the formulas for sums of sines and ... Simplify.
-4 Divide the numerator and denominator by cos a cos ß. tan (x+3)= cos a cos B cos a cos B Divide each term in the numerator and di tan (x+3)=. = sin α. cos a cos p COS α. cos a cos B COS α. COS & CO sin α. COS & CO -1+1-7 1.1-tan B Use the Pythagorean identities and simplify. Use the even-odd identities and simplify. Use the reciprocal identities and simplify. Use the quotient identities and simplify. Simplify.
Transcribed Image Text:-4 Divide the numerator and denominator by cos a cos ß. tan (x+3)= cos a cos B cos a cos B Divide each term in the numerator and di tan (x+3)=. = sin α. cos a cos p COS α. cos a cos B COS α. COS & CO sin α. COS & CO -1+1-7 1.1-tan B Use the Pythagorean identities and simplify. Use the even-odd identities and simplify. Use the reciprocal identities and simplify. Use the quotient identities and simplify. Simplify.
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