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One set of parametric equations we did NOT study is: x = csc(t) %3D y = cot(t) With the help of your graphing calculator compare the above set with: x= sec(t) y = tan(t) Then choose ALL of the correct statements below. (There is more than one!) UThe graphs open along the SAME axis. Both graphs are ellipses. The graphs are plotted in the SAME order. Both graphs are circles. Both graphs are hyperbolas. The graphs have the SAME starting point.

One set of parametric equations we did NOT study is: x = csc(t) %3D y = cot(t) With the help of your graphing calculator compare the above set with: x= sec(t) y = tan(t) Then choose ALL of the correct statements below. (There is more than one!) UThe graphs open along the SAME axis. Both graphs are ellipses. The graphs are plotted in the SAME order. Both graphs are circles. Both graphs are hyperbolas. The graphs have the SAME starting point.

Trigonometry (MindTap Course List)
Trigonometry (MindTap Course List)
8th Edition
ISBN:9781305652224
Author:Charles P. McKeague, Mark D. Turner
Publisher:Charles P. McKeague, Mark D. Turner
Chapter6: Equations
Section6.4: Parametric Equations And Further Graphing
Problem 43PS
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One set of parametric equations we did NOT study is: x= csc(t) y = cot(t) With the help of your graphing calculator compare the above set with: x= sec(t) y = tan(t) Then choose ALL of the correct statements below. (There is more than one!) UThe graphs open along the SAME axis. Both graphs are ellipses. The graphs are plotted in the SAME order. Both graphs are circles. Both graphs are hyperbolas. The graphs have the SAME starting point.
Transcribed Image Text:One set of parametric equations we did NOT study is: x= csc(t) y = cot(t) With the help of your graphing calculator compare the above set with: x= sec(t) y = tan(t) Then choose ALL of the correct statements below. (There is more than one!) UThe graphs open along the SAME axis. Both graphs are ellipses. The graphs are plotted in the SAME order. Both graphs are circles. Both graphs are hyperbolas. The graphs have the SAME starting point.
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