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Alenkinab [10]
2 years ago
3

He distribution of the amount of money spent by students for textbooks in a semester is approximately normal in shape with a mea

n of $235 and a standard deviation of $20. according to the standard deviation rule, how much did almost all (99.7%) of the students spend on textbooks in a semester?
Mathematics
1 answer:
zvonat [6]2 years ago
6 0

The standard deviation rule tells us that for distributions that have the normal shape, approximately 99.7% of the observations fall within 3 standard deviations of the mean.

Here, Mean = 235 and Standard deviation= 20

So, 3 standard deviation below the mean= Mean- 3 standard deviation

= 235 - (3× 20)

= 235 - 60 = 175

and 3 standard deviation above the mean= Mean + 3 standard deviation

= 235 + (3× 20)

= 235 + 60 = 295

So, almost all (99.7%) of the students spent between $175 and $295 on textbooks in a semester.

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In a relay race, each runner completes the circuit 9 seconds faster than the previous one. If the first athlete runs his lap in
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Answer:

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Step-by-step explanation:

Here, we have 8 competitors with the previous runner outrunning the present by 9 seconds

1st runner time = 4 minutes 37 seconds

2nd runner time = 4 minutes 37 seconds - 9 seconds = 4 minutes 28 seconds

3rd runner time = 4 minutes 28 seconds - 9 seconds = 4 minutes 19 seconds

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7th runner time = 3 minutes 52 seconds - 9 seconds = 3 minutes 43 seconds

8th runner time = 3 minutes 43 seconds - 9 seconds = 3 minutes 34 seconds

The total time is the addition of all the times

For clarity sake, we shall be adding all the minutes together and all the seconds together;

That will be ;

(4 * 6) + 3 minutes + ( 34 + 43 + 52 + 1 + 10 + 19 + 28 + 37)

= 27 minutes + 224 seconds

We need to convert 224 seconds to minutes

Since 60 seconds make one minute; we have

224 - 60(3) = 3 minutes and 44 seconds

Let’s add this to the minutes we had before

That would be;

27 minutes + 3 minutes + 44 seconds

= 30 minutes 44 seconds

since 44 seconds is greater than 1/2 minute (30 seconds), we can approximate it to 1 minute

So the total time is 30 minutes + 1 minute = 31 minutes

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