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James used the unit circle

James used the unit circle to find tan 4pi/3. First he foubd the point on the unit circle that corresponds to 0 = 4pi/3. Next he
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Complete the statements about the Unit Circle by filling in the blanks.The unit circle has a center located at 1.__ and a 2.___
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okay so the question is:A unit circle center at the origin undergoes a series of transformations. The equation of the resulting
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2. asked by math
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Let C be the circle with center -3i and radius 2. The Mobius transformation R given by the equation R(z)=(b/z+d) maps C to the
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2. asked by Johnny
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Let C$ be the circle with center -3i and radius 2. The Mobius transformation R given by the equation R(z)=b/(z+d) maps C to the
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2. asked by Jakob
3. 806 views
Let C be the circle with center -3i and radius 2. The Mobius transformation R given by the equation R(z)= b/(z+d) maps C to the
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2. asked by Jakob
3. 495 views
Translate the below conversation to frenchJames: Hello, what is your name? Alyssia: Allyssia, what is yours? James: My name is
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Solve: 3tan^2x-1=0. I got +/- (the sq. root of 3)/3 which is correct according to my study guide. However, I don't know how to
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2. asked by Tara
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true or false, the hypotenuse of a triangle within the unit circle is always equal to the radius of the unit circle
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2. 134 views
what type of special right triangle drawn inside the unit circle intersects the unit circle at (√2/2,√2/2)?
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2. 158 views