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marusya05 [52]
4 years ago
15

Ella mows lawns in her neighborhood during the summer. If she gets paid $15 per lawn, how many lawns does she have to mow to ear

n her goal amount of $600?
Mathematics
2 answers:
Hunter-Best [27]4 years ago
4 0
40 lawns
 because she's getting paid $15 per lawn and she mowed enough to earn $600 so you would divide 600 by 15 and get 40
gayaneshka [121]4 years ago
4 0

Answer:  Ella has to mow 40 lawns.

Step-by-step explanation:  Given that Ella mows lawns in her neighborhood during the summer and gets paid $15 per lawn.

We are to find the number of lawns that she has to mow to earn her goal amount of $600.

Let n represents the required number of lawns.

Then, according to the given information, we have

15\timex n=600\\\\\Rightarrow n=\dfrac{600}{15}\\\\\Rightarrow n=40.

Thus, Ella has to mow 40 lawns.

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A 30% discount is greater than a 25% discount

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Approximately how much wood makes up the flower vase? A. 704 cubic centimeters B. 2,771 Cubic centimeters C. 3,651 cubic centime
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B) 2771 cubic centimeter

Step-by-step explanation:

first find the volume of the cylinder

V=πr^2h

V=3.14*7^2*26

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then find the volume of the cone

V=πr^2h /3

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4 years ago
viviana wants to wrap a gift in a box that is 5 inches by 3 inches how much wrapping paper will she need? assume that the paper
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4 years ago
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5 0
3 years ago
Mr. Ishimoto needs to replace the grass in the section of his lawn that is shown below.
tatiyna

Answer:

The replacing the grass will cost  Mr. Ishimoto $14.00.

Step-by-step explanation:

The area of a rectangular field is:

\text{Area}=\text{height}\times \text{base}

It is provided that Mr. Ishimoto needs to replace the grass in the section of his lawn.

The grass section can be broken into 2 rectangles.

First rectangle: Base = 7 feet and Height = 3 feet.

Second rectangle: Base = 2 feet and Height = 7 feet.

Compute the area of both the rectangles as follows:

\text{Area}_{1}=\text{height}_{1}\times \text{base}_{1}\\=3\times 7\\=21               \text{Area}_{2}=\text{height}_{2}\times \text{base}_{2}\\=7\times 2\\=14

Now the cost of the new grass is $0.40 per square foot.

Compute the cost of replacing the grass in the first rectangular section as follows:

\text{Cost of new grass for section 1}=\text{Area}_{1} \times\$0.40\\

                                                =21\times \$0.40\\=\$8.40

Compute the cost of replacing the grass in the second rectangular section as follows:

\text{Cost of new grass for section 2}=\text{Area}_{2} \times\$0.40\\

                                                =14\times \$0.40\\=\$5.60

The total cost of replacing the grass is:

\text{Total cost}=\text{Cost of new grass for section 1}+\text{Cost of new grass for section 2}

                =\$8.40+\$5.60\\=\$14.00

Thus, the replacing the grass will cost  Mr. Ishimoto $14.00.

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3 years ago
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