Is this genuine? Like is the unit circle really fucking you up that bad?
36ReplyI'm pretty dumb, so I don't understand this one.
33ReplyPythagorean theorem.
Although, don't solve this or else Pythagoras might throw you off of a boat
14ReplyPretty sure this is Pythagorean Identity, theorem is a²+b²=c²
17Reply
Probably that trigonometry is the highest math the average person will take?
3ReplyI got to calculus 2 and proceeded to forget everything through algebra II once I took a break from math for a semester.
5Reply
You leave my unit circle alone!
22ReplyWhy?
19ReplySOH CAH TOA
9ReplyAh, sohcahtoa. Not to be confused with
24ReplyPlease elaborate.
10Reply
Believe this was featured in a paper that recently used trig to prove the Pythagorean theorem (previously thought to be a circular definition). I think some highschoolers cracked it as part of a mathematics challenge or something.
14ReplySomeone needs to turn this into loss
5ReplyWhy is it 1
3ReplyIt was freely chosen for simplicity.
If you choose another R, the other sides (x and y) become R*cos(th) and R*sin(th)
I don't understand what is harmful about the unity circle either.
27ReplyAny circle could have its radius technically be 1, as long as you set the units of measurement so that 1 equals the radius of the circle.
12Replyunits? what are those? I never use units, or pay attention to capitals. pure math ftw, baby!
spoiler
Rapidly hides from the science professors
2Reply
Because it's a unit circle.
6Replyfor the same reason that rulers start with 1, it would be utterly pointless to use anything else.
1ReplyYour ruler starts with 1? How do you measure stuff between 0 and 1?
6Reply
Took me a minute to notice, but it was worth it
-1ReplyNotice what??
You can use the spoiler tag
No spoiler
7ReplyNotice what, exactly. I still don't get it.
5ReplyTake a look again, it's still there
-4Reply
I'm fine doing SOH CAH TOA, but the unit circle can go fuck itself. Same with radians.
-1ReplySOH CAH TOA is just a trick to make rote memorization of procedure easier. Understanding the unit circle will let you understand what trigonometry is actually doing.
14ReplyYeah, dividing a circle into 360 parts, then subdividing those by 60, and further subdividing those by 60 makes so much more sense than just using ratio of a number fundamental to circles themselves.
6Reply