Finding the principle value of arctan  TOPIC_SOLVED

Trigonometric ratios and functions, the unit circle, inverse trig functions, identities, trig graphs, etc.

Finding the principle value of arctan  TOPIC_SOLVED

Postby chiefboo on Sun Apr 07, 2013 1:24 pm

http://i.imgur.com/Hz4w1SI.png






. . . .



.


I don't understand how you get -(1/6)pi. It didn't really explain how that was calculated. I've been setting the neg square root of 3 over 3 equal to y/x, solving for y then pluging it in to the Pythagorean theorem, but it's not working out. Is this the correct way to solve this? Is anyone else about to get -1/6pi with this method?
chiefboo
 
Posts: 8
Joined: Fri Mar 22, 2013 3:46 pm

Sponsor

Sponsor
 

Re: Finding the principle value of arctan

Postby theshadow on Sun Apr 07, 2013 8:14 pm

chiefboo wrote:I don't understand how you get -(1/6)pi. It didn't really explain how that was calculated.

It probably wasn't. it's one of the angles youre supposed to memorize like they show here.

chiefboo wrote:I've been setting the neg square root of 3 over 3 equal to y/x, solving for y then pluging it in to the Pythagorean theorem, but it's not working out.

What are you getting? plz show the steps. thnx.
theshadow
 
Posts: 79
Joined: Sun Feb 22, 2009 11:12 pm

Re: Finding the principle value of arctan

Postby chiefboo on Mon Apr 08, 2013 12:28 am

Thanks for the reply shadow. I've moved on from this and have resigned myself to just memorizing this angle. I'm trying to prepare myself for the CLEP Calculus exam so I'm trying to move as quickly as possible to see if I even have a chance. I'll probably wind up having to take the CLEP Precal instead though.
chiefboo
 
Posts: 8
Joined: Fri Mar 22, 2013 3:46 pm


Return to Trigonometry