Given that t<span>he
average commute time to work (one way) is 25 minutes according to the
2005 american community survey. if we assume that commute times are
normally distributed and that the standard deviation is 6.1 minutes,
what is the probability that a randomly selected commuter spends less
than 18 minutes commuting one way
The probability that a randomly selected number from a normally distributed dataset with a mean of μ and a standard deviation of σ is less than a value, x, is given by:
</span><span>

Given that the average </span><span>commute time to work (one way) is 25 minutes and that the standard deviation is 6.1 minutes,
the
probability that a randomly selected commuter spends less than 18
minutes commuting one way is given by:

</span>
Answer:
your awnser should be. 4 1/3 - 2 4/5 = 1 8/15
Well, there isn’t really an end for numbers...
However; The biggest number referred to regularly is a googolplex (10googol), which works out as 1010^100. That isn’t the end to numbers but it is a huge one. We will replace that with ‘all the numbers in the world’.
106 is the exponent equivalent to 1 million
So your question would be:
106 x 1010^100 =
However I don’t believe there is a calculator that large.
Answer:
5 feet
Step-by-step explanation:
Divide 60 inches by 12
Your answer is 5 feet.
Hope this helped :)
Answer: 4 units down
Step-by-step explanation:
When we have the function f(x) = y.
for a positive and real number A, the translation f(x - A) = y will translate our graph by A units to the right, if A is negative, then the graph will be translated to the left.
Now if we have y = f(x) + A, the translation will be of A units up if A is positive and A units down if A is negative.
In this case we have:
y = f(x) = IxI
and the translation is:
y = IxI - 4 = f(x) + (-4)
so A = -4
this means that we have a translation of 4 units down.