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lys-0071 [83]
4 years ago
6

Use the following test scores. Find the mean, median score, mode, and spread. Round to the nearest whole number. 100 96 58 95 60

95 69 88 71 95 85 93 91 78 78 85 86 98 87 100
Mathematics
1 answer:
murzikaleks [220]4 years ago
7 0
To find the mean, or average, we have to add all of the data numbers up and then divide by how many numbers there are.  

100+96+58+95+60+95+69+88+71+95+85+93+91+78+78+85+86+98+87+100 = 1708

Now, because there are 20 numbers, we divide this number by 20.

1708/20 = 85.4  

However, you want your answer rounded to the nearest whole number, therefore, your mean would be 85 (we round down, because 0.4 is less than 1/2.)

Now, let's find the median,or the middle of the set of data.  The median is found if you put all of these numbers in order, and then cross off one  number from each end of the set, until you reach the middle.  However, because there is an even amount of numbers, when you reach the middle for this set of data, you have to find the median between the two middle numbers in the set.

Long story short, the median is 87.5.  However, again, you want your answer rounded to the nearest whole number, which would be 88.

Now, for the mode, or the number that is repeated most in the data set.
The mode of this data set is 95, because it is repeated three times, the most out of all of the numbers.

So, in conclusion, 

Mean = 85

Median = 88

Mode = 95
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Answer:

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Step-by-step explanation:

The perimeter of a triangle is equal to the sum of all side lengths in that triangle. We're given the perimeter as 50 inches, and the side lengths as n, 3n + 3, and 2n + 11.

  • This means that we can algebraically solve the equation n + 3n + 3 + 2n + 11 = 50

Step 1: Combine like terms.

  • (n+3n+2n) + (3+11) = 50
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Step 2: Subtract 14 from both sides.

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Step 3: Divide both sides by 6.

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Step 4: Plug in the value of n as 6 in each side.

  • (6) + (3(6) + 3) + (2(6)+11) = 50
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Therefore, the side lengths are 6, 21, and 23 inches.

Have a lovely rest of your day/night, and good luck with your assignments! ♡

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