The probability that a normally distributed dataset with a mean, μ, and statndard deviation, σ, exceeds a value x, is given by

Given that t<span>he
weight of corn chips dispensed into a 14-ounce bag by the dispensing
machine is a normal distribution with a
mean of 14.5 ounces and a standard deviation of 0.2 ounce.
</span>If <span>100 bags of chips are randomly selected the probability that the mean weight of these 100 bags exceeds 14.6 ounces is given by

Therefore, the probability that </span><span>the mean weight of these 100 bags exceeds 14.6 ounces is</span> 0.
Answer: -6/3+1/3
Step-by-step explanation: Just solve all the problems until you find one that is not the same answer :)
The answer would be 6.25.
Here's why:
Put all the numbers in order from least to greatest.
Then find where the middle is.. once you've placed them in order it should be 14.5.
(I draw a line down the middle of the number)
You have two separate halves now.
Find the middle of the two halves, but since you have 4 numbers on each side you'll have to add two of the numbers together on each side and divide by two to get the number in the middle.
For the half on the least numbers side you'll add 11 and 11.5. This equals 22.5 then divide by 2 and this gives you 11.25.
For the half on the greater side you'd add 17 and 18. This equal 35 then divide by 2 and this gives you 17.5.
The last step is to subtract 11.25 from 17.5 and this will give you the IQR.
6.25
Answer:
no solution
Step-by-step explanation:
first, reduce the fraction by x. the equation is now 3-6=3. the statement is false, so there is no solution.
Answer: x=5.6
Step-by-step explanation: