Soln
The mass which has the smaller stanadard deviation is significantly different form the other mass. In the above example the second mass has smaller stnadard deiviation i.e. 0.02773 compare to the first mass which has standard deviation 3.0887, hence the second mass significantly different form first one.
This can be Experimentally proved by Student t-Test
I have two mean masses of 3.0887g and 2.5131g with standard deviations of 0.03714 and 0.02773...
Find the number of standard deviations from the mean. Round your answer to two decimal places 12) The annual snowfall in a town has a mean of 33 inches and a standard deviation of 12 inches. Last year there were 69 inches of snow. How many standard deviations from the mean is that? Find the z-score corresponding to the given value and use the z-score to determine whether the value is unusual. Consider a score to be unusual if its...
Calculate the the averages of numbers with standard deviations? Like say I have you 3 values: 89 +\- 11; 73.4 +\- 18; 81.6 +\- 7.53 Would you be able to calculate the mean and the resultant standard deviation? And show me please how you calculate them
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)...
12. If two groups of numbers have the same mean, then their standard deviations must also be equal. their medians must also be equal. their modes must also be equal. other measures of location need not be the same 13. The Sample Mean can never be negative. can assume any value between the highest and the lowest value in the sample. can never be zero. is always smaller than the mean of the population from which the sample was taken
Using the average and standard deviations calculated for the basket masses, give the lower and upper mass limits where we can expect to measure 68% of additional basket masses. And again for 99.7% of additional basket masses Mass #1 37.1395 Mass #2 37.4572 Mass #3 36.3751 Mass #4 38.4672 Mass #5 37.3667 Mass #6 37.7102 Mass #7 37.3480 Mass #8 37.2197 Mass #9 36.7965 Average Mass 37.32 Standard Deviation of Mass 0.6
How many standard deviations away from the mean (mean=7.96, standard deviation = 0.89) is 6.5 if the data follows a normal distribution?
I know the number of students, mean and standard deviation - how do I calculate how many students will receive a score within 1 standard deviation? two standard deviations?
How are the two distributions different?
How are the two distributions different? -3 -2 -1 2 A and B are not significantly different A and B have different standard deviations and means A and B have different mean values A and B ha ve different standard deviations
Two methods were used to measure florescence lifetime of a dye. Method 1 Method 2 Mean lifetime 2.382 2.346 Standard deviation 0.035 0.049 Number of measurements 5 5 a) Are the standard deviations significantly different at 95% confidence level? b) Are the mean values significantly different at 95% confidence level?
Given independent random variables with means and standard deviations as shown, find the mean and standard deviation of each of these variables: SD Mean 70 20 b) 4Y+3 a) 3X d) 3X-4Y c) 2X+3Y a) Find the mean and standard deviation for the random variable 3X. E(3x)- SD(3X) Round to two decimal places as needed.) b) Find the mean and standard deviation for the random variable 4Y+3. E(4Y+3) SD 4Y+3)- Round to two decimal places as needed.) c) Find the...