Answer : 95, 95, 9500
% of area that lie between 29 and 41 = 13.5 + 34 + 34 + 13.5 = 95% area lies between 2 standard deviation from mean.
95 % of 10000 chicks are expected to hatch between 29 and 41 days. 95/100 * 10000 = 9500 chicks
Step 2 Since 29 is two standard deviations to the left of μ and 41 is...
3.-/5 points BBBasicStat8 7.1.008.MI. The incubation time for a breed of chicks is normally distributed with a mean of 22 days and standard deviation of approximately 1 day. Look at the figure below and answer the following questions. If 1000 eggs are being incubated, how many chicks do we expect will hatch in the following time periods? (Note: In this problem, let us agree to think of a single day or a succession of days as a continuous interval of...
My Notes The incubation time for a breed of chicks is normally distributed with a mean of 21 days and standard deviation of approximately 2 days. Look at the four below and answer the following questions IF 1000 eggs are being incubated, how many chicks do we expect will hatch in the following time periods? (Note: In this problem, et us agree to think of a single day or a succession of as a continuous interval of time. Assume all...
Now we wish to determine how many of the 10,000 eggs can be expected to hatch in 35 days or fewer. Recall that μ = 35 so___A___% of the area under the normal curve will be to the left of μ = 35 and___B___% will be to the right of μ = 35. Therefore, ___C____% of the 10,000 chicks can be expected to hatch in 35 days or less. In other words, we expect ____D_____eggs to hatch during this time...
-99.7% of data are within 3 standard deviations of the mean (* - 35 to ++ 3s) 34% 34% 2.4% 24% 0.1% 0.1% 135% 13.5% x-35 x 2s X-s *+s *+ 2s * + 3s More specifically, we can think of relabeling the labels on the x-axis. Starting at the center (the mean), moving toward the right we would have T= 35 (the center] T + s = 42 [one SD above] 1 + 2s 49 (two SDs above] T...
0.In a normal distribution, plus and minus 2 standard deviations from the mean will include about what percent of the observations? A) 50% B) 99.7% C) 95% D)68% 21. What is the area under the normal curve between z -0.0 and z-2.0 A) 1.0000 B) 0.7408 C) 0.1359 D) 0.4770 22. Which of the following is NOT a characteristic of the normal probability distribution? A) Positively-skewed B) Bell-shaped C) Symmetrical D) Mean Mode and median are all equal 23. A...
Suppose X is a normal random Variable with mean p = 46 and standard deviations 11 (a) Compute the z-value corresponding to X = 30 (1) Suppose the area under the standard normal curve to the left of the value found in part(a) is 0.0729. What is the area under the normal curve to the left of X (c) What is the area under the normal curve to the right of X=30? 307 (Round to two decimal places as needed)
(a) Place the flags one standard deviation on either sid of the mean. What is the area between these two values What does the 68-95-99.7 rule say this area is? (b) Repeat for locations two and three standard deviations on either side of the mean. Again compare t 68-95-99.7 rule with the area given by the applet. 1.118 Find some proportions. Using either Table A or your calculator or software, find the proportion of observations from a standard Normal distribution...
The standard deviations are o / SO and o/100, respectively. The standard deviations are u/50 and / 100, respectively. The standard deviations are o / V50 and a / V100, respectively. The standard deviations are the same. 9. [-13 Points) DETAILS BBUNDERSTAT116.R.011. ASK Given that x is a normal variable with mean y = 47 and standard deviation o = 6.1, find the following probabilities. (Round your answers to four decimal places.) (a) P(x S 60) (b) PCX 250) (c)...
QUESTION 7 What proportion of the data from a normal distribution is within two standard deviations from the mean? A. 0.4772 B. 0.9544 C. 0.3413 D. 0.6826 QUESTION 8 The total area under the curve f(x) of any continuous random variable x is equal to one. True False QUESTION 9 Determine the value of zo which satisfies P(z > z0) = 0.7995.
solve Question ID Normal Curve From the normal curve, we know that there are 68% of the data are within one standard deviation(which is between -1o and +1a 95% are within two standard deviation (between -Zo and x + 2σ) and 99.5% are within three standard deviation(between f-3ơ and f+3c). From the figure on the left, we also notice that there are 34% of the data are between and f+10. And there are .15% of the data are above x+3o,...