Determine the quadratic function f(x) = ax^2+bx+c, whose vertex is (-2, -11) and passes through the point (-5, 7). Please show all of your work. @Calculus1
listen make factors into (x+2) and (x+5), because at these points of x equation would be valid and posses a certain value of y, so then multiply these factors to get the answer
and after making equation if u put these value of x that is -2,-5, then it should the y as(-11,7)
medals needed :P
hoose the least common multiple of 12 and 24. A. 6 B. 12 C. 24 D. 36
(x+2)^2 -(1/2)(y+11)=0 eq of parabola
how did you get this answer Mark O. ??
can you please show the work..thanks
vertex is (-2, -11) use, 4a(y--11)=(x--2)^2 4a(y+11)=(x+2)^2,passes through the point (-5, 7). 4a(7+11)=(-5+2)^2 4a(18)=(-3)^2 72a=9 a=9/72=1/8, therefore 4(1/8)(y+11)=(x+2)^2 (1/2)(y+11)=(x+2)^2 (x+2)^2 -(1/2)(y+11)=0 eq of parabola
ask me if you have question
thank you mark o. I really appreciate it. :)
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