Answer:
It is commonly believed that the mean body temperature of a healthy adult is
98.6
∘
F
98.6
∘
F. You are not entirely convinced. You believe that it is not
98.6
∘
F
98.6
∘
F. You collected data using 35 healthy people and found that they had a mean body temperature of
98.22
∘
F
98.22
∘
F with a standard deviaiton of
1.06
∘
F
1.06
∘
F. Use a 0.05 significance level to test the claim that the mean body temperature of a healthy adult is not
98.6
∘
F
98.6
∘
F.
Step-by-step explanation:
Answer:
<h3>
Step-by-step explanation:</h3>
The z-value is computed from ...
... z = (x -µ)/σ
... z = (184 -206)/10 = -2.2 . . . . for $184
... z = (200 -206)/10 = -0.6 . . . . for $200
You can look up these values in a normal distribution table, or you can use an appropriate calculator to find the corresponding percentiles.
... -2.2 corresponds to the 1.390 percentile. (That amount of area is below -2.2 standard deviations from the mean.)
... -0.6 corresponds to the 27.425 percentile.
Subtracting the two percentages gives the percentage of expenses between $184 and $200. That number is 26.035% ≈ 26%.
_____
<em>Comment on the calculator display</em>
The difference that got cut off from the display in the attachment is ...
... 0.2603496703
The <em>normalcdf( )</em> function requires a lower limit. Using -8 standard deviations is effectively equivalent to -∞ for this purpose, as any lower number has no effect on the least-significant digits of the result.
74 - 96 million cats are owned
Hundredth
The number will be 3.250.09
Other examples:
12 = 10
1.09 = 1.10
899.765=899.77