Kristin is promoting an upcoming play. She has two options for how she will be paid. Option A is an hourly wage of $7.00. Option B is a 5% commission on all money made during the play. She plans to work 2 days for 8 hours each day. How much money will the play need to bring in for both payment options to be equivalent?
Answers
Answer:
$2240.
Step-by-step explanation:
Option A.
The option A implies a fixed amount of earning, if she is planning to work 2 days, 8 hours per day, then she will work 16 hours, if they pay $7 per hour. She will earn:
Option B.
The second option is to just earn by commission, a 5% on all money made.
So, the equivalent point would be model by the following expression:
Where is the total amount of many, now we solve for
:
This means that if during the play they make $2240, Kristin would gain the same no matter what option she takes.
However, if they make less than $2240, then the option A is the best decision.
Answer:
$2,240
Step-by-step explanation:
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Then you know that
4 + 5/8 = 4 + .625
They are equal.
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Meg wants to take tennis lessons. In the chart, four instructors are listed with what they charge. Which instructor gives the best deal? Mark $100 for 10 hours Rick $80 for 9 hours Steve $75 for 8 hours Andy $60 for 5 hours
Answers
Mark wants $100 for 10 hrs., or $10/hr.
Rick wants $80 for 9 hrs., or
Steve wants $75 for 8 hrs., or $
Finally, Andy wants $60 for 5 hrs., or $12/hr.
We can see that Rick offers the best deal, at $8.89/hr.
Mark charges $10.hour. Rick charges $8.89.hour. Steve charges $9.38/hour. Andy charges $12/hour. The best deal is to take tennis lessons from Rick.
So Rick would be the choice
A.
1815
B.
3291
C.
4185
D.
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Answers
You've then got to find the 14% tip, you can either do this by finding 1% and then multiplying by 14. Or, you can divide the total answer by 100, and mutiply by 14.
$72.63/100= $0.73 (rounded) and then multiply this by 14, gives you $10.22
You've then got to add $72.63 to $10.22, and this gives you $82.85
Therefore, the total cost of the meal is $82.85
Hope this helps :)