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3. Now let's think about how the slope of the terminal ray and the angle measure co-vary in the second quadrant (that is, when ?/2 < ? < ?). a. When ?/2 < ? < ?, is the slope of the terminal ray positive or negative? Justify your answer. b. As ? increases from ? = ?/2 to ? = ?, how does the slope of the terminal ray vary? c. For what angle measure ? (between ? = ?/2 and ? = ?) will the slope of the terminal ray be -1? 4. Now let's think about how the slope of the terminal ray and the angle measure co-vary in the third quadrant (that is, when ? < ? < 3?/2). a. When ? < ? < 3?/2, is the slope of the terminal ray positive or negative? Justify your answer. b. As ? increases from ? = ? to ? = 3?/2, how does the slope of the terminal ray vary? *5. Now let's think about how the slope of the terminal ray and the angle measure co-vary in the fourth quadrant (that is, when 3?/2 < ? < 2?). a. When 3?/2 < ? < 2?, is the slope of the terminal ray positive or negative? Justify your answer. b. As ? increases from ? = 3?/2 to ? = 2?, how does the slope of the terminal ray vary? 6. For what angle measure(s) ? (between ? = ? and ? = 2?) will the slope of the terminal ray be a. 1? b. -1? c. greater than 1? d. less than -1?

          *3. Now let's think about how the slope of the terminal ray and the angle measure co-vary in the second quadrant (that is, when ?/2 < ? < ?).
a. When ?/2 < ? < ?, is the slope of the terminal ray positive or negative? Justify your answer.
b. As ? increases from ? = ?/2 to ? = ?, how does the slope of the terminal ray vary?
c. For what angle measure ? (between ? = ?/2 and ? = ?) will the slope of the terminal ray be -1?

*4. Now let's think about how the slope of the terminal ray and the angle measure co-vary in the third quadrant (that is, when ? < ? < 3?/2).
a. When ? < ? < 3?/2, is the slope of the terminal ray positive or negative? Justify your answer.
b. As ? increases from ? = ? to ? = 3?/2, how does the slope of the terminal ray vary?

*5. Now let's think about how the slope of the terminal ray and the angle measure co-vary in the fourth quadrant (that is, when 3?/2 < ? < 2?).
a. When 3?/2 < ? < 2?, is the slope of the terminal ray positive or negative? Justify your answer.
b. As ? increases from ? = 3?/2 to ? = 2?, how does the slope of the terminal ray vary?

6. For what angle measure(s) ? (between ? = ? and ? = 2?) will the slope of the terminal ray be
a. 1?
b. -1?
c. greater than 1?
d. less than -1?

*3. Now let's think about how the slope of the terminal ray and the angle measure co-vary in the second quadrant (that is, when ?/2 < ? < ?).
a. When ?/2 < ? < ?, is the slope of the terminal ray positive or negative? Justify your answer.
b. As ? increases from ? = ?/2 to ? = ?, how does the slope of the terminal ray vary?
c. For what angle measure ? (between ? = ?/2 and ? = ?) will the slope of the terminal ray be -1?

*4. Now let's think about how the slope of the terminal ray and the angle measure co-vary in the third quadrant (that is, when ? < ? < 3?/2).
a. When ? < ? < 3?/2, is the slope of the terminal ray positive or negative? Justify your answer.
b. As ? increases from ? = ? to ? = 3?/2, how does the slope of the terminal ray vary?

*5. Now let's think about how the slope of the terminal ray and the angle measure co-vary in the fourth quadrant (that is, when 3?/2 < ? < 2?).
a. When 3?/2 < ? < 2?, is the slope of the terminal ray positive or negative? Justify your answer.
b. As ? increases from ? = 3?/2 to ? = 2?, how does the slope of the terminal ray vary?

6. For what angle measure(s) ? (between ? = ? and ? = 2?) will the slope of the terminal ray be
a. 1?
b. -1?
c. greater than 1?
d. less than -1?

Added by Dylan S.

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