To find the percentage of observations between two values in a normal distribution, we can convert the values to z-scores and use a z-table to find the corresponding areas. In this case, the percentage of observations between 0.372 and 0.428 is 68.26%.
To find the percentage of observations that will lie between 0.372 and 0.428 in a normal distribution with a mean of 0.40 and standard deviation of 0.028, we need to find the area under the curve between these two values.
Using a standard normal distribution table or z-table, we can convert the values to z-scores by subtracting the mean and dividing by the standard deviation. The z-score for 0.372 is (0.372 - 0.40) / 0.028 = -1, and the z-score for 0.428 is (0.428 - 0.40) / 0.028 = 1.
By looking up the corresponding area for these z-scores in the z-table, we find that the area to the left of -1 is 0.1587 and the area to the left of 1 is 0.8413. To find the percentage between -1 and 1, we subtract the smaller area from the larger area: 0.8413 - 0.1587 = 0.6826 or 68.26%.
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Answer:
Unfortunately, I can't see the table so I can't help you there :(
But to create a graph:
We can just plug in different points and connect them! Remember, the squared makes it a parabola, so your graph should have a similar U-shaped look. If you want to see the solutions in the graph, just look for places where y=0, or where there's a point on the x-axis.
3x − 4y = −18
12x + 4y = −12
15x = −30
8x + 4y = −4
14x = −10
6x − 8y = −36
−6y = −42
6x − y = −15
3y = 9
Answer:12x+4y=-12
15x=-30
Step-by-step explanation:
just took the test and had to use the answer below to get it right but they got to answers :// thats dumb but theres the answer start forward
YOUR WELCOME
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11.50
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ok
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Sample Response: No, Tony is not correct. Solving the inequality tells us that x is greater than or equal to 37.5. Since the class must wash a whole number of cars, they need to wash at least 38 cars.