Wednesday
March 29, 2017

Post a New Question

Posted by on .

GIVEN THE ANGEL ALFA WITH COS ALFA = -1/a. IF ALFA IN QUADRANT TWO, THE VALUE OF SIN ALFA IS....

  • trig - ,

    since sin^2 + cos^2 = 1,
    sin^2 = 1 - cos^2 = 1-(1/a^2)
    so sin = √(1 - 1/a^2) = 1/a √(a^2-1)

    to see this, draw your triangle and label the adjacent leg=1 and the hypotenuse=a. Then the other leg is √(a^2-1) and the sin is just √(a^2-1)/a.

    Since sin > 0 in QII, that's the value; no - sign needed. in fact, if you draw the angle in QII, you will see that's so, since sin=y/r and y>0.

Answer This Question

First Name:
School Subject:
Answer:

Related Questions

More Related Questions

Post a New Question