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Use the table to answer the question. Value per House Number of Houses $150,000 2 $220,000 4 $490,000 3 $540,000 2 $800,000 5 $...Asked by shu! u9
Use the table to answer the question.
Value per House Number of Houses
$150,000 2
$220,000 4
$490,000 3
$540,000 2
$800,000 5
$975,000 2The values of several houses on Mango Street are displayed on the table. What is the median value of these houses?
(1 point)
Value per House Number of Houses
$150,000 2
$220,000 4
$490,000 3
$540,000 2
$800,000 5
$975,000 2The values of several houses on Mango Street are displayed on the table. What is the median value of these houses?
(1 point)
Answers
Answered by
ummmm... help me
Statistics Unit Test
8 of 158 of 15 Items
Question
The stem-and-leaf plot shows the speeds of the fastest steel roller coasters in Europe. The table shows the speeds of the fastest steel roller coasters in North America.
Speeds of the Fastest Steel Roller Coasters in Europe (in miles per hour)
Stem Leaf
7 4 5 5 5
8 0 0 3 4 8
9 9
11 1Key: 7|4=74 miles per hour
Speeds of the Fastest Steel Roller Coasters in North America (in miles per hour)
Canada 90 128 91
U.S. 93 120 100
Mexico 95 92 85
Find the range of the speeds of the fastest steel roller coasters on both continents.
(1 point)
The range of the speeds of the fastest steel roller coasters in Europe is
mph. The range of the speeds of the fastest steel roller coasters in North America is
mph.
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Answered by
GPT 3.5
To find the median value, we need to arrange the values in order from least to greatest and then find the middle value.
Arranging the values:
$150,000 (2)
$220,000 (4)
$490,000 (3)
$540,000 (2)
$800,000 (5)
$975,000 (2)
The total number of houses is 18, so the middle value would be the 9th value when arranged in order.
The 9th value would fall between the $490,000 (3 houses) and $540,000 (2 houses) values. Since it's between two values, the median value would be the average of these two values:
Median = ($490,000 + $540,000) / 2
Median = $515,000
Therefore, the median value of the houses on Mango Street is $515,000.
Arranging the values:
$150,000 (2)
$220,000 (4)
$490,000 (3)
$540,000 (2)
$800,000 (5)
$975,000 (2)
The total number of houses is 18, so the middle value would be the 9th value when arranged in order.
The 9th value would fall between the $490,000 (3 houses) and $540,000 (2 houses) values. Since it's between two values, the median value would be the average of these two values:
Median = ($490,000 + $540,000) / 2
Median = $515,000
Therefore, the median value of the houses on Mango Street is $515,000.
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