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Aleksandr-060686 [28]
2 years ago
10

The data set below shows the admission price​ (in dollars) for​ one-day tickets to 10 theme parks in the United States. What is

the interquartile range of the data​ values?
55, 61, 43, 40, 27, 47, 64, 41, 40, 39
Mathematics
1 answer:
Neko [114]2 years ago
8 0

Answer:

step 1: put the numbers in order form least to greatest25,40,42,42,43,43,52,60,60,65step 2: find the medianstep 3: place parentheses around the numbers from above and below the median (25,40,42,42,)43,43,(52,60,60,65)step 4: find the median from the below parentheses and from the parentheses abovebellow = 41 bc 40 and 42 cant be the median so between those two is 41 above = 60step 5: subtract below and above medians 60 - 41 = 19so 19 is your answer

Step-by-step explanation:

so the answer was already on brainless but since you asked I just thought I would make it easier for you to find it.

step 1: put the numbers in order form least to greatest25,40,42,42,43,43,52,60,60,65step 2: find the medianstep 3: place parentheses around the numbers from above and below the median (25,40,42,42,)43,43,(52,60,60,65)step 4: find the median from the below parentheses and from the parentheses abovebellow = 41 bc 40 and 42 cant be the median so between those two is 41 above = 60step 5: subtract below and above medians 60 - 41 = 19so 19 is your answer

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Answer:

Alison wins against Kevin by 0.93 s

Step-by-step explanation:

Alison covers the last 1/4 of the distance in 3 seconds, at a constant acceleration a_a, we have the following equation of motion

s/4 = a_at_a^2/2

where s (m) is the total distance, ta = 3 s is the time

s = 4a_a3^2/2 = 18a_a

a_a = s/18

Similarly, Kevin overs the last 1/3 of the distance in 4 seconds, at a constant acceleration a_k, we have the following equation of motion:

s/3 = a_kt_k^2/2

tk = 4 s is the time

s = 3a_k4^2/2 = 24a_k

a_k = s/24

Since a_a = s/18 we can conclude that a_a > a_k, so Alison would win.

The time it takes for Alison to cover the entire track

s = a_aT_a^2/2

T_a^2 = 2s/a_a = 2s/(s/18) = 36

T_a = \sqrt{36} = 6 s

The time it takes for Kevin to cover the entire track

s = a_kT_k^2/2

T_k^2 = 2s/a_k = 2s/(s/24) = 48

T_a = \sqrt{48} = 6.93 s

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Answer:

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Step-by-step explanation:

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