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lesya [120]
4 years ago
6

A meteorologist is studying the monthly rainfall in a section of the Brazilian rainforest. She recorded the monthly rainfall, in

inches, for last year. They were:
10.4, 10.3, 11.7, 11.1, 8.0, 4.4, 2.6, 1.8, 2.5, 4.4, 7.3, 9.5

Calculate the following for the data set:

Mean:    

Median:  

Mode:    

Range:  
Mathematics
2 answers:
Nady [450]4 years ago
7 0

mean:7

median:7.65

mode: 4.4

range: 9.9

Andreyy894 years ago
3 0
Mean = average = (sum of numbers) / (count of numbers)
                          = 84 / 12 = 7
Median
   Arrange the numbers from least to greatest
         1.8, 2.5, 2.6, 4.4, 4.4, 7.3, 8.0, 9.5, 10.3, 10.4, 11.1, 11.7
The middle numbers are 7.3 and 8. The average of these numbers is 7.65

Mode: Which among the numbers appear more frequently. That is 4.4

Range: 1.8 to 11.7  
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If y= -6 what is the value of -2y
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Answer:


Step-by-step explanation:

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8 0
4 years ago
Answer fast its sue by end of class
shtirl [24]

Step-by-step explanation:

question 1. Solve the equation 8-7/10 c = 6 - 1/5c for c

8 - 7/10c = 6 - 1/5c

subtract 8 from both sides:

8 - 7/10c - 8 = 6 - 1/5c - 8

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add 1/5c to both sides:

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___________________________________

question 2. 75 - 3.5y - 4y = 4y + 6 for y

75 - 3.5y - 4y = 4y + 6

75 - 7.5y = 4y + 6

add 7.5y to both sides:

75 - 7.5y + 7.5y = 4y + 6 + 7.5y

75 = 11.5y + 6

subtract 6 from both sides:

75 - 6 = 11.5y + 6 - 6

69 = 11.5y

divide both sides by 11.5:

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___________________________________

Question 3. Solve the equation 16.5 + 2.75h = 9h + 7.5 − 4.25h for h.

16.5 + 2.75h = 9h + 7.5 − 4.25h

16.5 + 2.75h = 4.75h + 7.5

subtract 7.5 from both sides:

16.5 + 2.75h - 7.5 = 4.75h + 7.5 - 7.5

9 + 2.75h =  4.75h

subtract 2.75h from both sides:

9 + 2.75h - 2.75h =  4.75h - 2.75h

9 = 2h

divide both sides by 2:

9/2 = 2h/2

h = 9/2

6 0
1 year ago
PROBLEM: (IF YOU TROLL I WILL REPORT) Riley has a rectangular shaped patio that is 13 feet long by 15 feet wide. He wants to DOU
rusak2 [61]

Answer:

Part A)

390=(15+x)(13+x)

Part B)

Approximately 18.77 feet long by 20.77 feet wide.

Step-by-step explanation:

Currently, the patio is 13 feet long by 15 feet wide. Therefore, the area right now is:

A=13(15)=195\text{ feet}^2

We will increase the length and width of the patio by the same amount such that the new area is double the previous amount.

Part 1)

The previous area is 195. Therefore, we would like to the new area to be twice of that. Hence, the new area is:

A=2(195)=390

We will increase the length and the width by the same amount. Let’s call this amount x. Then by the area formula (A=bh), we can write:

390=(15+x)(13+x)

390 represents the doubled area. (15+x) is the width after the increase x, and (13+x) is the length after the same x increment.

Part 2)

So, we will solve for x. First, expand:

390=195+15x+13x+x^2

Simplify:

x^2+28x+195=390

Subtract 390 from both sides:

x^2+28x-195=0

This is a quadratic. Hence, we can use the quadratic formula:

x=\frac{-b\pm\sqrt{b^2-4ac}}{2a}

Our a=1, b=28, and c=-195. Hence:

x=\frac{-28\pm\sqrt{(28)^2-4(1)(-195)}}{2(1)}

Evaluate:

x=\frac{-28\pm\sqrt{1564}}{2}

Simplify the square root:

\sqrt{1564}=\sqrt{4}\cdot\sqrt{391}=2\sqrt{391}

Hence:

x=\frac{-28\pm2\sqrt{391}}{2}\\

Simplify:

x=-14+\sqrt{391} \text{ or } -14-\sqrt{391}

Approximate:

x\approx5.77\text{ or } x\approx-33.77

In this case, we can reject the negative solution.

Hence, the value of x is 5.77.

This means that we should increase the our length and width by 5.77.

Hence, the new length will be 13+5.77 or about 18.77.

And our new width will be 15+5.77 or about 20.77.

So, the new dimensions is approximately 18.77 by 20.77

5 0
3 years ago
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