Had to look for the options for this question and here is my answer.
Based on the given scenario above regarding Heather school's scheduling, I can say that the question that would be the most appropriate for her to ask is "How do you feel about your child having to take summer school in order to graduate based on this traditional schedule?" Hope this helps.
<h3>Answer: Choice D</h3>
Divide both sides of the first equation by 7, then add the result to the second equation
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Explanation:
We can multiply both sides of an equation by the same number and the equation will be equivalent to the original.
For example, if we had x = 5, then we could get 2x = 10 after multiplying both sides by 2. The reason they are equivalent equations is because the same x value is the solution for both equations.
We can also divide both sides of an equation by the same number and the two equations would be equivalent. We can go from 2x = 10 back to x = 5 when we divide both sides by 2.
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If we divide both sides of 7x - 21y = 14 by 7, then we end up with x - 3y = 2. Simply divide each term (7x, -21y, and 14) by 7.
Because 7x-21y=14 and x-3y=2 are equivalent, this means we can replace the "7x-21y=14" with "x-3y=2"
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The new system would be
x-3y = 2
2x+3y = 11
From here you add straight down. Doing so will have the y terms add to -3y+3y = 0y = 0. After this point the y terms are eliminated and you can solve for x just like with any other equation of one variable.
Answer:
True
Step-by-step explanation:
Answer:


Step By Step Explanation:
Equation One:
Multiply Both Sides By One (Reverse The Inequality)

Simplify

Multiply Both Sides By 5

Simplify

Divide Both Sides By 2

Simplify

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Equation Two:
Subtract
From Both Sides

Simplify

Multiply Both Sides By -1 (Reverse The Inequality)

Simplify

Answer:
She would make $327.60 each week after the raise
Step-by-step explanation:
First we need to find how much she will make per hour. We can do this by multiplying the per hour rate by the percentage of the raise.
$7.65 * 7% = $0.54
Now we add this amount to the previous hourly rate.
$7.65 + $0.54 = $8.19
Now that we have the new hourly rate, we multiply it by the number of hours that she works.
$8.19 * 40 = $327.60