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r y x
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What do you remember about this triangle?
And this one? c b r y x a
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r y c x b a
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θ And r can be found by… The terminal side of the angle here is r r
(1, 2) r θ Starting θ from the positive x-axis is called Standard Position
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? θ And r can be found by… The terminal side of the angle here is r r
(1, 2) Important Note: the value of r will always be positive r y ? θ x
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(1, 2) r θ
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So the general formulas look like this:
(x, y) r θ
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The acute angle made between the terminal side (r)
Here θ is the reference angle This is the same θ we saw in the first quadrant reference angle (–1, 2) The acute angle made between the terminal side (r) r and the x-axis θ
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Find all of the trig functions of α
(–1, 2) r θ Compare these with our QI angle
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(1, 2) r θ Same trig values only the cosine and secant are negative in the QII case
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Find all of the trig functions of α
(–1, 2) r θ
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Co-terminal angles Angles that have the same initial and terminal sides (–1, 2) α and β are examples of co-terminal angles. r β Co-terminal angles always differ by multiples of 360° Left off here They also will have the same sine, cosine, tangent, etc.
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Find all of the trig functions of α given a terminal side through the point (9, 40)
----- Meeting Notes (9/19/11 09:14) ----- Change symbols; remember that from pc to mac some symbols are blocked
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Find all of the trig functions of α given a terminal side through the point (–5, –12)
----- Meeting Notes (9/19/11 09:14) ----- Change symbols; remember that from pc to mac some symbols are blocked
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Find all of the trig functions of θ given that
…and θ is in Quadrant IV But since we’re in Quadrant IV
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