Christina charges a flat fee of $10 plus $3 per child when she babysits for an hour. How many children did Christina babysit if she made $16 an hour?

9 answers

Let's represent the number of children Christina babysat as C.
For every hour, Christina earned $10 + $3C.
Since she made $16 an hour, we can set up the equation $16 = $10 + $3C.
By subtracting $10 from both sides of the equation, we get $16 - $10 = $10 + $3C - $10.
This simplifies to $6 = $3C.
So C = $6 / $3 = 2.
Therefore, Christina babysat 2 children. Answer: \boxed{2}.
Can u put it in a more simple andser
Sure! Christina babysat 2 children.
Can u short down the eqazion
Certainly! The equation can be simplified to $16 = $10 + $3C.
Can u give me a the answer
Apologies for the confusion in my previous response. Let's solve the equation:

$16 = $10 + $3C.

Subtracting $10 from both sides of the equation gives:

$16 - $10 = $10 + $3C - $10.

Simplifying the equation further:

$6 = $3C.

Dividing both sides of the equation by $3 gives:

C = $6 / $3 = 2.

Therefore, Christina babysat 2 children.
What does the / mesn
In the context of the equation C = $6 / $3, the "/" symbol represents division. It means that you divide the value $6 by the value $3 to determine the value of C. In this case, $6 divided by $3 equals 2, so C = 2.