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Identify the direction a parabola opens

A solid is cut by a plane that is perpendicular to its base, forming a two-dimensional cross section in the shape of a triangle. Which of the following solids could have resulted in that cross section?\newlinerectangular pyramid\newlinerectangular prism\newlineright pentagonal prism\newlinecube
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y=(x−3)(x+9) y=(x-3)(x+9) y=(x−3)(x+9)\newlineThe given equation is graphed in the xy x y xy-plane. Which of the following are x x x-intercepts of the graph?\newlineChoose 111 answer:\newline(A) −3-3−3 and −9-9−9\newline(B) −3-3−3 and 999\newline(C) 333 and −9-9−9\newline(D) 333 and 999
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In which direction does the parabola x−2y2=−5x - 2y^2 = -5x−2y2=−5 open?\newlineChoices:\newline[A]up\text{[A]up}[A]up\newline[B]down\text{[B]down}[B]down\newline[C]right\text{[C]right}[C]right\newline[D]left\text{[D]left}[D]left
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