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masya89 [10]
2 years ago
6

Print

Mathematics
1 answer:
vladimir1956 [14]2 years ago
5 0

Answer:

Inequality: 0.08x + 2300 ≥ 2800

Liz needs to sell products of $6250 at least.

Step-by-step explanation:

Given that:

Per month salary of Liz = $2300

Commission = 8% = \frac{8}{100}} = 0.08

Amount Liz wants to earn = $2800

Let,

x be the amount of sales.

0.08x + 2300 ≥ 2800

0.08x ≥ 2800 - 2300

0.08x ≥ 500

Dividing both sides by 0.08

\frac{0.08x}{0.08}\geq \frac{500}{0.08}\\x\geq 6250

Hence,

Liz needs to sell products of $6250 at least.

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What is the salesperson's commission on a $900<br> sale if the commission rate is 25%?
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Answer:

the sales commission is $225

Step-by-step explanation:

Given that

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And, the commission rate is 25%

We need to find out the sales commission

So, the sales commission is

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= $900 × 0.25

= $225

We simply multiply the sales with the commission rate so that the sales commission could come

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Answer:

The correct option is;

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Step-by-step explanation:

The given information are;

,                                    College                       High School

High,                              20                               20

Low,                                6                                 3

Q₁,                                   8                                 5.5

Q₃,                                  18                                16

IQR,                                 10                                10.5

Median,                           14                                11

Mean,                              13.3                             11

σ,                                      5.2                             5.4

Checking for outliers, we have

College

Q₁ - 1.5×IQR gives 8 - 1.5×10 = -7

Q₃ + 1.5×IQR gives 18 + 1.5×10 = 33

For high school

Q₁ - 1.5×IQR gives 5.5 - 1.5×10.5 = -10.25

Q₃ + 1.5×IQR gives 16 + 1.5×10.5 = 31.75

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The difference between the low and the high is also approximately 3 standard deviations

Therefore the college spread is best described by the standard deviation

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Therefore the high school spread is also best described by the standard deviation.

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