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inverse trig functions

EarthenrockEarthenrock Registered User regular
edited July 2009 in Help / Advice Forum
I can't seem to remember how to evaluate inverse tan/sec and what have you.
(arc sine/ arc tan if you want to call them those)

an example would be

arc secant(-1) or arc sine(1/2)


If someone could tell me how to do these manually it would help a lot!

Earthenrock on

Posts

  • edited May 2009
    This content has been removed.

  • EarthenrockEarthenrock Registered User regular
    edited May 2009
    when I punch them into my calculator I get a decimal. dunno how to get a fraction answer on a TI84?

    plus I need an exact answer like 2π/3, I'm integrating definite integrals, so I'm doing this at the very end.

    Thanks for the reference though.

    Earthenrock on
  • theclamtheclam Registered User regular
    edited May 2009
    For some of them you can use the unit circle.

    Arcsin(1/2) = ?
    1/2 = sin(?)

    That means that ? is the angle of triangle with an opposite side of 1/2 and a hypotenuse of 1. If you look at the unit circle, that is a triangle with an angle of 30 degrees:
    Unit_Circle_Angles.png

    Therefore, arcsin(1/2) is 30 degrees or pi/6 radians.

    theclam on
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  • edited May 2009
    This content has been removed.

  • enlightenedbumenlightenedbum Registered User regular
    edited May 2009
    If you have to do it by hand, it's going to be things on the unit circle.

    enlightenedbum on
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  • EarthenrockEarthenrock Registered User regular
    edited May 2009
    ahh thats what I was lookin for. forgot about that thing.

    Thanks a bunch guys.

    Earthenrock on
  • edited May 2009
    This content has been removed.

  • EdwinasEdwinas Registered User new member
    edited July 2009
    That's exactly what I was looking for. Thanks a lot guys.

    Edwinas on
  • RUNN1NGMANRUNN1NGMAN Registered User regular
    edited July 2009
    This thread is kind of depressing in that it reminds me how much stuff I've forgotten. I used to know this shit cold, even had the unit circle committed to memory, and now I'm like "lol arc sine?!?!"

    RUNN1NGMAN on
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