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Suppose a real-world situation is modeled by a quadratic equation in the form of where t represents time. What must be true about the equation if the problem situation only has one solution?
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at to the power of 2 =bt+ c=0
The comment i made is the form that the question is referring to.
@Lily2913 can you help me or know anyone who can?
the form of a quadratic is \[at ^{2}+bt+c\]
quadratic equation \[-b \pm \frac{ \sqrt{b ^{2}-4ac} }{ 2a }\] the solution restriction is \[b ^{2}-4ac \ge 0\] since we only want one we can say \[b ^{2}-a(c-d) = 0\] so we can say that our solution is \[t = \frac{ -b }{ 2a }\] where \[t \ge 0\]
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