Find the indicated probability by using the special addition rule. 36) The age distribution of students...
Use a table of areas for the standard normal curve to find the required z-score. 5) Find the z-score having area 0.09 to its left under the standard normal curve.
Find the indicated area under the standard normal curve. To the left of z = -1.39 and to the right of z = 1.39. The total area to the left of z= -1.39 and to the right of z = 1.39 under the standard normal curve is _______
Find the indicated z score. The graph depicts the standard normal distribution with mean 0 and standard deviation 1. Round your answer to two decimal places. Shaded area is 0.0901. O A. 1.45 OB. 1.26 O C. 1.39 OD. 1.34
need answers!!! i Find the indicated probability by using the complementation rule. 13) The age distribution of students at a community college ls Ewer 13) Under 21 21-24 25-28 29-32 33-36 37-40 Over 40 144 102 85 1457 A student from the community college is selected at random. Find the student is under probability that the 37 years old. Give your answer as a decimal rounded to three decimal places A) 0.070 B) 0.034 C) 0.092 D) 0.908 Find the...
Find the Z-scores that separate the middle 86% of the distribution from the area in the tails of the standard normal distribution. Click the icon to view a table of areas under the normal curve. The Z-scores are _______
A variable is normally distributed with mean 16 and standard deviation 2. A. determine the quartiles of the variable obtain and interpret the 85th percentile B. Find the value that 65% of all possible values of the variable exceed C. Find the two values that divide the area under the corresponding normal curve into the middle area of 0.95 and two outside areas of 0.025 d. The two values that divide the area under the corresponding normal curve into a...
4. Find the area under the standard normal curve. Round to four decimal places a) between z = 0 and z = 1 95 b) between z = 0 and z =-2.05 c) between z = 1.15 and z = 2.37 d) from z =-1.53 to z =-2.88 e) from z =-1.67 to z : 2.24
Find the area under the standard normal distribution curve between z = –2.05 and z = 2.05.
14. (3.28) Find the proportion of observations (±0.0001) from a standard Normal distribution that falls in each of the following regions. In each case, sketch a standard Normal curve and sha the area representing the region. (a)z -2.33: (b)-2.33 (c)z 1.55 (d)-2.33 <z<1.55:
12. Using a normal distribution and z score formula answer the following questions: a. Find the Z-score that cuts off the top 35% of the nornval curve b. Find the data value to the nearest whole number that cuts off the bottom 20% of the curve given that the mean is 75 and sample standard deviation is 5. c. Find the z scores that cut off the middle 50% of the normal curve.