Why might it be helpful to rearrange each equation to equal 0 on one side and then graph the expression on the non zero side?

"Why might it be helpful to rearrange the equation so that one side is an expression and the other side is 0?" (It allows us to find the zeros of the function defined by that expression. The zeros correspond to the -intercepts of the graph.)

Why do we set equations equal to zero?

You "solve" a quadratic equation by figuring out "WHEN Y 0 what does X equal?"(x,0). That's why you set the equation to 0 and not any other number; to find the X-intercept(s) aka (x, 0) point(s).

Why a should not be equal to 0 in a quadratic equation?

Note that a quadratic equation has repeated root if b*b-4.0*a*c is equal to zero. However, if a is zero, the equation becomes a linear one whose only solution is -c/b if b is not zero. Otherwise, if b is zero, two cases are possible.

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Q: Why might it be helpful to rearrange each equation to equal 0 on one side and then graph the expression on the non zero side?

&quot;Why might it be helpful to rearrange the equation so that one side is an expression and the other side is 0?&quot; (It allows us to find the zeros of the function defined by that expression. The zeros correspond to the -intercepts of the graph.)

Q: Why do we set equations equal to zero?

You &quot;solve&quot; a quadratic equation by figuring out &quot;WHEN Y 0 what does X equal?&quot;(x,0). That&#039;s why you set the equation to 0 and not any other number; to find the X-intercept(s) aka (x, 0) point(s).

Wisconsin Department of Transportation Division of Motor Vehicles WisDOT Driver Training School Program P.O. Box 7920, Madison, WI 537077920DRIVER TRAINING SCHOOL CHECKLIST MV37575/2018s.343.60.72.

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