Answer: 0
The z score is the value of the random variable associated with the standardized normal distribution (mean = 0, standard deviation =1). Now, the median and the mean of a normal distribution are the same. The 50 percentile z score = the median = mean = 0.
Yes, the mean (and median and mode) is the 50th percentile of any normal distribution.
The Median is the same as the 50th percentile of a distribution.
Only if the dataset (distribution) you are dealing with in symmetric.
50th percentile or median
Yes it is.
Yes, the mean (and median and mode) is the 50th percentile of any normal distribution.
The Median is the same as the 50th percentile of a distribution.
Mean = average and median = the middle value in an array of all values received. So to answer your question the 50th percentile of a distribution is the same as median.
Only if the dataset (distribution) you are dealing with in symmetric.
50th percentile or median
Yes it is.
50th
The IQ, or intelligence quotient, is actually a bell curve* statistic whereby the score of 100 is dead centre meaning that half of the normal distribution falls below 100 and half fall above 100. Understand that this is not the average but the median. The median is exactly the 50th percentile, exactly. This may seem like a poor score but the bell curve has a maxima at this point so this is at least very close to where most people score. In fact, on both ends of the curve, the distribution falls rapidly off around a score of 90 on the lower end and around a score of 110 on the high end. Most websites such as IQ Basics* do consider a score between 90 and 110 to be a normal score. See the related links for more info on the highlighted topics
The maximum SAT score is 2400 (800 for each of the 3 sections). The average score for the SAT is about 1500, so in this case, an SAT score of 1540 is about around the 50th percentile - that is, about 50% of the scores were higher, and about 50% of the scores were lower.
The Median
No, it is not.
Median = 50th percentile or 2nd quartile or 5th decile.