floymdiT
2021-10-23
unessodopunsep
Skilled2021-10-24Added 105 answers
Step 1
Having more than one variable, a quadratic function is a polynomial function, but its highest degree is only of the second degree.
The zeros of the function are what are known as the function's roots
Step 2
The quadratic function should be equal to zero. The function's zeros will then represent the function's roots.
Here, the zeros of the function is given as -3 and 6.
Therefore, the roots of the quadratic function are -3 and 6.
Step 3
The quadratic equation can be found by starting with the equation's roots.
or
or
Step 4
Expand the equation as follows.
Step 5
Answer:
The equation of a quadratic function that has zeros -3 and 6 is,
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,
,
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simplify
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