The median is any number between 51 and 100
51 <= x =>100
30, 45, 51, x, 100
Median is always in the middle of the data set
Answer:
a) 
b) 
c) "a.The mean of the sampling distribution stays the same, but the standard error decreases."
Step-by-step explanation:
a) We have a population with mean of 14.7 and standard deviation of 3.2.
We have to calculate the parameters of the sampling distribution (mean and standard deviation), for a sample size of n=100.
The mean for the sampling distribution is the same of the population:

The standard deviation of the sampling distribution is related to the population standard deviation by the inverse of the square of the sample size:

b) For a sample size of n=400, the mean is the same (14.7), but the standard deviation becomes:

c) "a.The mean of the sampling distribution stays the same, but the standard error decreases."
As we calculated, the standard error decreases as the sample size increases. This is because the variability of the variable is reduced as the sample size is bigger.
The mean stays the same independently of the sample size.
Answer:
25 points
Step-by-step explanation:
2/5 of 2125 =2 ×2125 :5 =4250 :5 =850 points Liam
2125 +850 =2975 points (Liam and Lianna)
3000 - 2975 =25 points they need
The 1st one
y <x-1 and y>=-2x +4