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Akimi4 [234]
3 years ago
12

If a salesman averages a new order every other week, he will break the office record for the year. However, after 28 weeks he is

four orders behind schedule. In what proportion of the remaining weeks does he have to obtain a new order to break the record?
Mathematics
1 answer:
Marina CMI [18]3 years ago
7 0

Answer:

2/3

Step-by-step explanation:

In a year, we have 52 weeks.

Since he is supposed to have a new order for every two weeks, he needs 52/2 = 26 orders to break the company record.

After 28 weeks, he has got only 28/2 = 14 orders.

He is 4 orders behind. So he has done 14 - 4 = 10 orders.

The sales man needs 26 - 10 = 16 more orders .

Although 28 weeks is gone, we have 52 - 28 = 24 weeks left.

If he needs to make 16 sales in 24 weeks, the proportion is 16/24 = 2/3

He needs to make 2 sales every week to break the record

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Step-by-step explanation:

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2 years ago
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Answer:

Option 2

Step-by-step explanation:

Since both triangles are similar, that means that the larger triangle's sides are greater than the smaller triangle's sides by a factor. We can see that 10 corresponds to x, so in the proportion 10 and x must be on the same side. That rules out option one and three. Now, we see that 7 corresponds to 14 and 6 corresponds with 12, so the other side must have 6 and 12 on the same side or 7 and 14 on the same side. We see that the only option that satisfies this criteria is Option 2.

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the salesperson earns a fixed cost of $ 30 plus 2/9th of his sales

we have to find how many sales he gets to earn $ 100 for one day

so lets say that the number of sales for the day - x sales

and he earns 2/9th of his sales

therefore amount he earns for x sales is - \frac{2}{9}* x = \frac{2x}{9}

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so the amount he earns is 2x/9 + 30

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so we can write the following equation

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Answer:

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Since, on a 28-question test, there are 2-point questions, 4-point questions, and 5-point questions, the test is worth a total of 100 points and there are twice as many 2-point questions as 5- point questions on the test, to determine how many 2-point questions are on the test, the following calculation must be performed:

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