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4 Answers
- JohnathanLv 71 year agoFavorite Answer
Any angle coterminal with 7π/4 can be expressed as 7π/4 + 2πx, with x being an integer. You can also observe the quadrant where each angle terminates as a guide to eliminate wrong choices. On that subject, 7π/4 is in quadrant 4.
-7π/4 -- No. This is in quadrant 1 (coterminal with π/4).
-π/4 -- Yes. Let x = -1; 7π/4 - 2π = -π/4, so this is coterminal.
3π/4 -- No. This is in quadrant 2.
9π/4 -- No. This is in quadrant 1 (coterminal with π/4).
15π/4 -- Yes. Let x = 1; 7π/4 + 2π = 15π/4, so this is coterminal.
2π -- No. This forms part of the x-axis and is not in a quadrant.
Answers #2 and #5 are the right choices.
- ?Lv 61 year ago
Any angle co-terminal with 7pi/4 must be f the form 7pi/4 (+/-) (2n)pi. Only 2 such
angles are presented in the list : -pi/4 and 15pi/4.
- GTBLv 71 year ago
To be coterminal with {7(Pi)/4} the angle must be {n(2)(Pi)} + {7(Pi)/4} where n is an interger, positive or negative. You should be able to figure it from there