The median and mode of the given data is 30 and 32 respectively.
Step-by-step explanation:
Given,
The number of stories in 11 buildings are 17,19,20,21,24,30,33,37,38,40,40
To find the median and mode of the data.
Formula
Mean = sum of the data ÷ number of terms
If the number of term is odd, the median = 
th term
Mode = 3 Median - 2 mean
Now,
Mean = (17+19+20+21+24+30+33+37+38+40+40)÷11 = 29
Median = 
th term = 6th term = 30
Hence,
Mode = 3×30-2×29
= 90-58 = 32
When you multiply 3 1/4 by a number greater than one, you will get the answer greater than 3 1/4.
Answer:
<em>y = - </em>
<em> x + 12 </em>
Step-by-step explanation:
y = 
x - 4
(6, 3)
y - 3 = - (x - 6)
<em>y = - </em><em> x + 12</em>
The correct answer for the question that is being presented above is this one: "<span> C. The mean is decreased by about 1.2 and the median is decreased by 2." </span>For the data shown in the stem-and-leaf plot, the effect on the mean and median of adding the value 10 to the data set is that t<span>he mean is decreased by about 1.2 and the median is decreased by 2.</span>
7(-6x)
its been a long time since ive done something like this lol
