Quadrantal angles (0, 90, 180, and 270 degrees), and the values of the sine, cosine, and tangent of each of these angles. From the trig lessons in the Algebra 2 course by Derek Owens.
PUREMATHS#2 ~ 2021 UNIT 1 PAPER 01 ~ CAPE PURE MATHEMATICS
Комментарии
This is a WHOLE lot better than what my teacher could've and did explain. Thank you sir.
Janellemarieadams
1:00 - 1:25 gave me my aha moment for quadrantal angles. Thank you.
cassied
thank you so much.You are a thousand times better than my math teacher
bobewell
Thank you so much. I was searching through so many videos and finally you answered it. God bless you
lillypvijey
Thanks! Helped me right before an exact value quiz.
kidkid
Made a lot more sense than what the teacher was explaining
adaezeezeani
THANK YOU . Now im gonna do my best at our recitation tommorow
jemuzu
This explains so much. Thanks! :')
tiffanytttang
Thanks for the video.
Precalc students
EmmalieMorisseau
ok but what if it's negative? like -180 degrees..
joserulezdd
So my Trig teacher asked the following question in class: what are the reference angles of angles that lie along the axes of a Cartesian plane? He assigned this as extra credit for us to research online (so answering me doesn't mean you're helping me cheat, don't worry).
From this video and other sources I've learned that such angles are called Quadrantal angles and do not have reference angles. But I think he wants more than that. I think he wants mathematical PROOF that a Quadrantal Angle *cannot* have a reference angle.
Is there a way to formulate this as a mathematical proof? Or is it just a truism by definition, ie., "Quadrantal angles don't have reference angles because reference angles must be acute" or some such rule? If so, what is the EXACT, correct and appropriate wording of this rule?
nfinn
what about sin (-270 degree) ? how can i do that one?
ullgetown
how to solve the coordinates of quadrantal angles?