Respuesta :
If we plot that point we find ourselves in QIV. The distance along the x axis is 4, and the distance down from that point is -3. If we create a right triangle with that segment, that segment serves as the hypotenuse of the triangle. We need its measure. Using Pythagorean's theorem, [tex]4^2+-3^2=c^2[/tex] and [tex]16+9=c^2[/tex]. We see that c = 5. We need now to find the secant of that right triangle. Secant if the co-identity of cosine which is side adjacent over hypotenuse. That means that secant is the hypotenuse over the side adjacent. So our secant theta = 5/4
sec Θ = hyp/adj
If we draw a right triangle in quadrant 4, we learn that the hypotenuse is 5.
In quadrant 4, secant is positive.
sec Θ = 5/4 = answer
If we draw a right triangle in quadrant 4, we learn that the hypotenuse is 5.
In quadrant 4, secant is positive.
sec Θ = 5/4 = answer