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Gnom [1K]
3 years ago
15

The second quartile of a data set is 4.2. Which statement about the data values is true?

Mathematics
2 answers:
Setler [38]3 years ago
6 0
The second quartile is also the median. which is 50% of the data. So 1/2 of the data lies below it, and 1/2 of the data lies above it.
the correct answer would be A. the data value of 2.5 will lie below the second quartile.
Aliun [14]3 years ago
6 0
A Quartile is a 1/4 of the values which are arranged in numerical order. <span>Quartile 2 (Q2), which is also called the Median of the data set.It means half of the data set on each side of the Quartile 2.
Hence theb est answer is:
</span><span>a. the data value 2.5 will lie Below the second quartile.
</span>Because 2.5 is lower value than the 4.2 and it must lie on the left of 4.2.
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allochka39001 [22]

Answer:

  0.5 < x < 16.5

Step-by-step explanation:

The third side of the triangle must be longer than the difference of the other two sides:

  x > (8.5 -8.0)

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And it must be shorter than their sum:

  x < (8.5 +8.0)

  x < 16.5

The third side must be in the range ...

  0.5 < x < 16.5

_____

These limits are a direct consequence of the triangle inequality, which requires the sum of the two shortest sides exceed the length of the longest side.

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3 years ago
Describe how to find the sums -4+2 and -4+(-2) on a number line.
kifflom [539]

For -4+2, plot -4, then move to the right 2 spaces. You should land on -2.

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3 0
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garik1379 [7]

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$0.05 = 1 bottle

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Divide all by 0.05 to get b alone:

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7 0
3 years ago
(02.04 MC) Your friend has $90 when he goes to the fair. He spends $5 to enter the fair and $15 on food. Rides at the fair cost
xeze [42]

Answer:

f(x)= $70 - $1.5*x

Step-by-step explanation:

You know your friend spends $ 5 to enter the fair and $ 15 for food. So the total you spent is given by:

$5 + $15= $20

Knowing that the trips at the fair cost $ 1.50 per trip, and with x being the number of trips, then the cost after x trips will be:

$1.5*x

So the money spent after x rides can be expressed as:

$20 + $1.5*x

Knowing that your friend has $90 when he goes to the fair, to calculate the amount of money he has left after x rides, the amount taken to the fair and the amount spent is subtracted:

$90 - ($20 + $1.5*x)

$90 -$20 -$1.5*x

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By calling the function f(x) used to determine the amount of money left after x trips, you can finally express:

<u><em>f(x)= $70 - $1.5*x</em></u>

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