The solutions for \theta in the equation 2cos^{2} \theta +cos~ \theta =0, where {0}\degree \le \theta < {360}\degree, are
Question 2
2.
An equivalent expression for (sec~x)(csc~x)(cot~x), where 0<x< \frac{\pi}{2} is
Question 3
3.
Which of the following points lies on the graph of h(x)=f(x)+g(x)?
Question 4
4.
Rounded to the nearest degree, the largest solution shown IN THE GRAPH of -4~cos(bx)=3 is
Question 5
5.
The set of potential integer zeros of P(x)=2x^{4}+3x^{3}-17x^{2}-27x-9 is
Question 6
6.
If f(x)=a(x+b)^{2}(x+c)(x-d) where a, b, c, and d are all positive, then what is the value of a, b, c,and d?
Question 7
7.
If the student increases angle \theta by 0.1 rad, then the arc length, a, of the new cutout sector, correct to the nearest tenth of a centimeter, increases by ____cm.
Question 8
8.
An equivalent expression for
Question 9
9.
Given G(x) below, determine the value of k that will make -1 a zero of G(x):