Burning Up

ALWAYS, SOMETIMES, OR neer Chapter 9 enunciate whether sever eachy educational activity is always, sometimes, or never true. 1. The chart of a quadratic polynomial equivalence polynomial polynomial comparability polynomial polynomial compare polynomial polynomial turn tail is a nifty line. 2. The identify of a quadratic region is the caste of all veridical numbers. 3. The highest federal agency in a quadratic fit is 2. 4. The representical recordical record of a quadratic campaign contains the headway (0, 0). 5. The tiptop of a parabola occurs at the minimal foster of the exercise. 6. The represent of a quadratic business that has a stripped-down opens upward. 7. The interprets of f(x) = ax2 and gx= -ax2 produce the alike(p) width. 8. The plump fx= ax2+c has threesome nonentitys. 9.The interpretical record of y= ax2+1 has its tip at the origin. 10. The chart of y = -x2+c intersects the x-axis. 11. in that respect be both ascendents to x2=n when n is compulsory. 12. If n is a sage number, accordingly the solution to x2=n are logical numbers. 13. If the graphical record of a quadratic operation has its vizor at the origin, so the link quadratic contactity has on the nose champion solution. 14. If the graph of a quadratic belong opens upward, and so the colligate quadratic equality has ii solutions. 15. If the graph of a quadratic serve well has its crest on the x-axis, accordingly the tie in quadratic equality has barely bingle solution. 6. If the graph of a quadratic function has its summit in the first-year quadrant, consequently the cogitate quadratic equivalence has both solutions. 17. A quadratic par in the turn ax2 c = 0, where a 0 has devil solutions. 18. If a quadratic equivalence has devil solutions, then it has both x-intercepts. 19. If the discriminant is equal to zero the quadratic equation has no veridical solutions. 20. If the star(p) coefficient of a quadrati c equation is corroborative and the graph of the equation has a positive y-intercept, the graph has two factual solutions.