Ex 3: Area Bounded by Two Trig Functions

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This video provides an example of how to determine the area bounded by two trigonometric functions.
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Set sin(x) = cos(x), then divide both sides by cos(x) so sin(x)/cos(x) = 1 so tan(x) = 1. Find the angles where tan(x) = 1, which are pi/4 and 5pi/4 in this interval. I 'm make a video of this today if I have time.

Mathispoweru
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Why don't you split positive and negative areas? How can you assume they are the same magnitude?

sandyi
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Thank you for answering and for your videos! :D

prgalois
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why is it [ sin x - cos x], if the given is f(x) = cos x, g(x) = sin x, and the f(x) came first, shouldn't if be [cos x - sin x] instead? i'm confused, please help i'm having problem with this, thank you in advance!

TerukiVAL
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Shouldn't the answer be sqrt(2) not 2*sqrt(2)

casualwatchingnp
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How would you find the intersection points between the sine and cosine of your example ''algebraically'' i.e. without graphing ?

prgalois
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thanks for the algebraically answer, awesomeee, I was killing myself for the last two hours.

bato
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Thumbs down for doing a baby problem and not a test question

AR_BSME