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which quadratic function, when graphed, has x-intercepts of 4 and -3?
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An equation with zeros at 4 and -3. ie. \[(x-4)(x+3)\] If you expand that; \[x^2-4x+3x-12=x^2-x-12\]
a. y= (x=3)(x+4) b. y=(x+3)(2x-8) c. y= (3x-1)(4x+1) d. y= (3x+1)(8x-2)
Find the zeros of all those. The equation I gave above was one of the infinite possible forms. Any equation with zeros of 4 and -3 would be valid. I would take a look at b.
thank you!
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