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Ber [7]
3 years ago
12

The houses on a city block were thought to be valued at $169,000, $133,000, $171,000, $145,000, $180,000, $172,000, and $149,000

, respectively, but a public assessor has determined that they were all undervalued by $15,000. According to the public assessor, what is the median value of the houses?
Mathematics
1 answer:
Ipatiy [6.2K]3 years ago
4 0

Answer:

$184000

Step-by-step explanation:

Given : The houses on a city block were thought to be valued at $169,000, $133,000, $171,000, $145,000, $180,000, $172,000, and $149,000, respectively, but a public assessor has determined that they were all undervalued by $15,000.

To Find: According to the public assessor, what is the median value of the houses?

Solution:

Data :$169,000, $133,000, $171,000, $145,000, $180,000, $172,000, and $149,000

Arrange the data in ascending order.

$133,000, $145,000,$149,000,$169,000,  $171,000, $172,000, $180,000

Median is the mid value.

So, median of the data is 4th value i.e. $169,000

Since we are given that a public assessor has determined that they were all undervalued by $15,000.

So, Median = $169,000+$15000=$184000

Hence the median value of the houses is $184000

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Step-by-step explanation:

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Rectangle ABCD with co-ordinates A(-4,2), B(-4,1), C(-1,1) and D(-1,2).

It is transformed to a new rectangle A'B'C'D' with co-ordinates A'(-4,-2), B'(-4,-1), C'(-1,-1) and D'(-1,-2).

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                     Reflected about y-axis                     Rotation of 180°

A= (-4,2)                     (4,2)                                              A'= (-4,-2)

B= (-4,1)                      (4,1)                                                B'= (-4,-1)

C= (-1,1)                       (1,1)                                                 C'= (-1,-1)

D= (-1,2)                      (1,2)                                                 D'= (-1,-2)

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