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(Solved): Consider the angle shown below with an initial ray pointing in the \( 3-o^{\prime} \) clock direct ...



Consider the angle shown below with an initial ray pointing in the \( 3-o^{\prime} \) clock direction that measures \( \theta

Consider the angle shown below with an initial ray pointing in the \( 3-o^{\prime} \) clock direction that measures \( \theta \) radians (where \( 0 \leq \theta<2 \pi \) ). The circle's radius is \( 2.8 \) units long and the terminal point is \( (-0.91,2.65) \) a. What is the slope of the terminal ray? \[ m= \] b. Then, \( \tan ^{-1}(m)= \) c. Does the number we get in part (b) give us the correct value of \( \theta \) ? d. Therefore, \( \theta= \)


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a. taking two points (?0.91,2.65) and (0,0) on
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