Question

Find the reference angle in radians for angle of 5pi/3. Exact Answer

Answer 1

(5pi)/3 liek this?

Answer 2

yes

Answer 3

hmm. exact answer... meaning no deimals?

Answer 4

no exact answer meaning in radians and not degrees such as radical 3/2

Answer 5

i'm stumped on how to get (5/3)pi into an exact number from what it already is given in radians... time to bring in some bigger guns

Answer 6

@jdoe0001

Answer 7

hmm the most you can do to that is expand by using the radian value for \(\bf \pi\) so \(\bf \cfrac{5\pi}{3}\qquad \pi \approx 3.1416\qquad thus \quad \cfrac{5\pi}{3}\implies \cfrac{5\cdot 3.1416}{3}\quad radians\)

Answer 8

hmmm ohh... wait... you want the reference .. angle...dohh , ok

Answer 9

oh gosh, I didn't even notice that part of the question o.O haha

Answer 10

http://openstudy.com/study#/updates/5282b445e4b06a94e4939b52

Answer 11

It has to be in an Exact Answer though 5pi/3=360-300=60 degrees= pi/3

Answer 12

yeap, you're correct, it's \(\bf \cfrac{\pi}{3}\)

Answer 13

the \(\large \pi\) unit is already in radians value, so that's proper

Answer 14

thank you for the help

Answer 15

yw

Answer 16

though

Answer 17

could you help me with Use the reference angle to find sec(11pi/6) lol

Answer 18

\(\bf sec\left(\cfrac{11\pi}{6}\right)\implies sec\left(\cfrac{\pi}{6}\right)\implies \cfrac{1}{cos\left(\frac{\pi}{6}\right)}\)