determine whether the boundary curve for the graph of each quality is solid or broken.
[tex]1).y > x {}^{2} + 3 \\ 2).y \leqslant x {}^{2} - 2 \\ 3).y \geqslant 3 + x {}^{2} \\ 4).y > - x {}^{2} + 1 \\ 5).x {}^{2} + y < 12 \\ 6).y > - 2x {}^{2} \\ 7).y \geqslant x {}^{2} - 6x \\ 8).y > x {}^{2} + 7x + 12 \\ 9).y > x { }^{2} -10x + 16 \\ 10).y \geqslant x {}^{2} + 5x + 6 [/tex]
I will marked you as the brainliest if your answer is right
[tex]1).y > x {}^{2} + 3 \\ 2).y \leqslant x {}^{2} - 2 \\ 3).y \geqslant 3 + x {}^{2} \\ 4).y > - x {}^{2} + 1 \\ 5).x {}^{2} + y < 12 \\ 6).y > - 2x {}^{2} \\ 7).y \geqslant x {}^{2} - 6x \\ 8).y > x {}^{2} + 7x + 12 \\ 9).y > x { }^{2} -10x + 16 \\ 10).y \geqslant x {}^{2} + 5x + 6 [/tex]
I will marked you as the brainliest if your answer is right
Add an Answer
More Questions From This User See All
Answers & Comments
Answer:
1. Broken Line
2. Solid Line
3. Solid Line
4. Broken Line
5. Broken Line
6. Broken Line
7. Solid Line
8. Broken Line
9. Broken Line
10. Solid Line
TRICK:
Just remember that when the quadratic inequality is using > (Greater than sign) and < (Less than sign), the graph will be using a dash line. When the quadratic inequality is using ≥ (Greater than or Equal to sign) and ≤ (Less than or Equal to sign), the graph will be using solid lines.
#CarryOnLearning