Question
Solve the quadratic equation (x+6)(x−4)=0
using the Zero Product Property.(1 point)
Responses
The solution set is {0, 2}
.
The solution set is {0, 2}
.
The solution set is {−6, 4}
.
The solution set is {−6, 4}
.
The solution set is {−4, 6}
.
The solution set is {−4, 6}
.
There are no solutions to this equation.
using the Zero Product Property.(1 point)
Responses
The solution set is {0, 2}
.
The solution set is {0, 2}
.
The solution set is {−6, 4}
.
The solution set is {−6, 4}
.
The solution set is {−4, 6}
.
The solution set is {−4, 6}
.
There are no solutions to this equation.
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To solve the quadratic equation \((x+6)(x-4)=0\) using the Zero Product Property, we set each factor equal to zero:
1. \(x + 6 = 0\)
2. \(x - 4 = 0\)
Now, we solve each equation:
1. For \(x + 6 = 0\):
\[
x = -6
\]
2. For \(x - 4 = 0\):
\[
x = 4
\]
Thus, the solution set is \(\{-6, 4\}\).
The correct response is:
**The solution set is \{-6, 4\}.**
1. \(x + 6 = 0\)
2. \(x - 4 = 0\)
Now, we solve each equation:
1. For \(x + 6 = 0\):
\[
x = -6
\]
2. For \(x - 4 = 0\):
\[
x = 4
\]
Thus, the solution set is \(\{-6, 4\}\).
The correct response is:
**The solution set is \{-6, 4\}.**
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