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In the xy-plane, at what two points does the graph y = (x+a)(x+b) intersect the x axis?
1) a+b = -1 2) The graphc intersects the y-axis at (0,-6)
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Graph intersects x axis at (-a,0) and (-b,0) Thus, if we can find a and b, then problems can be solved
1) a+b=-1 - insufficient because there are many combinations where a+b=-1 2) if graph intersects at (0,-6) then substitute into equation, we get ab=-6 - insufficient cuz we don't exactly know what would be a and b
combined statements: a = -b-1 = -(b+1) ab = -6 -(b+1)(b) = -6 (b^2+b) = 6 b^2+b = 6 b^2+b-6 = 0 (b+3)(b-2) = 0 b = -3,2 a = -(b+1) = 2,-3
Thus, from combined statements, we can conclude that two intersection points are (3,0) and (-2,0)
I'd answer c please correct me if there's any mistake
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