Create an algebraic expression based on the following parameters:
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Create an algebraic expression based on the following parameters:
To solve this problem, we'll start by substituting the given parameters into the standard quadratic formula:
The problem gives us the values:
This means we need to replace , , and in the formula:
Simplifying this expression further:
Thus, the final algebraic expression is:
Therefore, the algebraic expression based on the given parameters is
.
Identify the coefficients based on the following equation
\( y=x^2 \)
When , adding zero doesn't change the expression. So -x² - 8x + 0 simplifies to just -x² - 8x. It's cleaner to omit terms that equal zero!
The question asks for an algebraic expression, not an equation. So just write -x² - 8x without the 'y =' part. Think of it as the formula part only!
If instead, your first term would be +x² rather than -x². The coefficient of x² always matches the value of 'a' exactly.
Remember ax² + bx + c goes from highest power to lowest:
When , the middle term becomes -8x. The negative sign is part of the coefficient, so you're subtracting 8x from the x² term.
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