According to cbs money watch, the average monthly household cellular phone bill is $100. suppose monthly household cell phone bi
lls are normally distributed with a standard deviation of $11.35. a. what is the probability that a randomly selected monthly cell phone bill is more than $127
<span>0.0087, or 0.87%
In order to solve this problem, you first need to determine how many standard deviations from the norm you are. You do this by subtracting the mean from the number you have and then divide the result by the standard deviation.
127 - 100 = 27
27 / 11.35 = 2.378854626
So you're about 2.379 standard deviations above the mean. Using a standard normal table (usually good to 2 decimal digits), or you can use an online calculator or the equivalent.
Looking up 2.38 in a standard normal table, I get a value of 0.9913 which is the probability of getting a value LESS than the standard deviation I looked up. Since we're looking for the probability of getting a LARGER value, subtract the lookup value from 1, giving:
1 - 0.9913 = 0.0087 = 0.87%
Using an online calculator for the standard deviation of 2.378854626, I get the return value of 0.9913167383 which is basically the same result as using a normal table except for a few extra decimal places.
In any case, the probability of a randomly selected monthly cell phone bill being more than $127 is 0.0087, or 0.87%</span>
When you line the object up against the ruler you are measuring it's side, if you put it on the one instead of the zero then you're making the object one inch longer, so you'd have to subtract the one in the end
