VamL6008
20.07.2020 •
Mathematics
The houses on a city block were valued at $172,000, $164,000, $142,000,
$159,000, $191,000, $124,000, and $146,000, respectively. But a public
assessor has determined that the value of each house is actually $13,000
higher than previously thought. According to the public assessor, what is the
median value of the houses?
A. $159,000
B. $165,000
C. $172,000
D. $177,000
Solved
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Ответ:
C. $172,000
Step-by-step explanation:
Calculation for the median value of the houses
The following data was given in the question:$172,000, $164,000, $142,000,
$159,000, $191,000, $124,000, and $146,000
The first step is to Arrange the above data in ascending order
$124,000,$142,000,$146,000,$159,000,
$164,000,$172,000,$191,000
Second step is to find the Median
The Median will be the mid value, which means that $159,000 is the mid value
Based on the information given in the question we were given that a public
assessor has determined that the value of each house is actually $13,000 higher than previously thought
Hence, the Median will be = $159,000+$13,000=$172,000
Therefore the median value of the houses will be $172,000
Ответ:
Start by getting all terms with x on one side and all terms without on the other.
6x+7=8x-15
subtract 6x from both sides
7=2x-15
add 15 to both sides
22=2x
divide both sides by 2
11=x