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Dovator [93]
3 years ago
6

Mark makes commission on his sales of software. If he sells up to $20,000 in one month his commission is 10% of the total. If he

sells more than $20,000 in one month he earns 15% of the total. If Mark sold $13,500 worth of software last month and $26,700 this month, how much total commission did he earn?
A. $4,020
B. $6,030
C. $5,355
D. $4,005
Mathematics
1 answer:
blsea [12.9K]3 years ago
3 0
The answer is C. $5,355

In order to find this amount you need to find how much he makes in each month individually. We'll start with month one where he sold $13,500 worth of software. Since that number is under $20,000 we know that he makes 10%. So to find his earnings, we simply multiply the told sold by the percentage. 

$13,500 * 10% = $1,350

Now we need to find the amount for month two. Since he sold $26,700, which is more than $20,000 we know that he gets the 15% of the amount sold. Similarly to last time, we'll multiply the two together. 

$26,700 * 15% = $4,005

Now you can combine the two of them to find the overall amount. 

$1,350 + $4,005 = $5,355
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3 years ago
Bob has two weekend jobs last weekend he made a total of $77 after working as a cashier for 5 hours and delivering newspapers fo
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Answer: $9 per hour at his job as a cashier and $8 per hour at his job delivering newspapers.

Step-by-step explanation:

1. Let's call the amount he got paid per hour at his job as a cashier: x.

Let's call the amount he got paid per hour at his job delivering newspapers: y.

2. Keeping on mind the information given in the problem above, you can make the following system of equations:

\left \{ {{5x+4y=77 \atop {6x+3y=78}} \right.

3. You can solve it by applying the Substitution method, as following:

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- Substitute the value obtained into one of the original equations to solve for the other variable and calculate its value.

 4. Therefore, you have:

5x+4y=77\\5x=77-4y\\x=\frac{77-4y}{5}=15.4-0.8y

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