QuestionCheck if each pair is a solution to : , , , .
Studdy Solution
STEP 1
Assumptions1. We are given the equation . . We need to check if the given ordered pairs are solutions to the equation.
STEP 2
We will check each ordered pair by substituting the values of and into the equation and seeing if the equation holds true.
STEP 3
First, let's check the ordered pair . Substitute and into the equation.
STEP 4
Calculate the result.
STEP 5
Since the result is equal to the right side of the equation, the ordered pair is a solution to the equation.
STEP 6
Next, let's check the ordered pair . Substitute and into the equation.
STEP 7
Calculate the result.
STEP 8
Since the result is not equal to the right side of the equation, the ordered pair is not a solution to the equation.
STEP 9
Next, let's check the ordered pair . Substitute and into the equation.
STEP 10
Calculate the result.
STEP 11
Since the result is equal to the right side of the equation, the ordered pair is a solution to the equation.
STEP 12
Finally, let's check the ordered pair . Substitute and into the equation.
STEP 13
Calculate the result.
STEP 14
Since the result is not equal to the right side of the equation, the ordered pair is not a solution to the equation.
So, the ordered pairs and are solutions to the equation , while the ordered pairs and are not.
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