Write the x- and y-intercepts of the graph.
A. x-intercept: 2; y-intercept: 8
B. x-intercept: 2; y-intercept: -8
C. x-intercept: -2; y-intercept: -8
D. x-intercept: -2; y-intercept: 8
Answer: D
You might also like to view...
Find the values of x for which the geometric series converges.
A. 
B. 
C. -? < x < ?
D. diverges for all x
When lines a and b are cut by transversal d, 
and 
are a pair of alternate exterior anglesthat are formed. If 
and
src="https://sciemce.com/media/4/ppg__cognero__Section_2.1_The_Parallel_Postulate_and_Special_Angles__media__b1ba1e1c-082f-4d0b-85f3-851baff589d7.PNG" style="vertical-align:-2pt;" />, find x. A. x = 3 B. x = 3.5 C. x = 4 D. x = 4.5
Set the viewing rectangle of your graphing calculator to 
by 
to solve the problem.Find a set of parametric equations evaluated over 0 ? t ? 2? that produces the graph shown.
A.
| x1 = 4 + t/?, | y1 = 1 + t/? |
| x2 = 4 + t/?, | y2 = 1 |
| x3 = 4 + t/?, | y3 = 1 + 2t/? |
B.
| x1 = 4 + t/?, | y1 = 1 + t/? |
| x2 = 4 + t/?, | y2 = 1 |
| x3 = 4 + t/?, | y3 = 3 |
C.
| x1 = t/?, | y1 = t/? |
| x2 = t/?, | y2 = 0 |
| x3 = t/?, | y3 = 2 |
D.
| x1 = 4 + t/?, | y1 = 1 + t/? |
| x2 = 4 + t/?, | y2 = 1 + t/? |
| x3 = 4 + t/?, | y3 = 3 |
Solve the equation for ? if 
. Give your answer in degrees.
?
What will be an ideal response?