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Determine Whether The Following Graph Can Represent A Normal Curve
Determine Whether The Following Graph Can Represent A Normal Curve. The normal curve is symmetric about its mean, μ., the area under the normal curve to the right of μ equals, the points at x= _____ and x= _____ are the inflection points on the normal curve. Determine whether the graph can represent a normal curve.
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Yes, because the graph may not satisfy all of the criteria for a normal curve, but it satisfies at least one of the criteria b. No, because the highest point of the graph does not occur at the median c. No, because the graph is symmetric about its mean.
How Do I Say This?
The graph that is given to us in this case, it looks something like this. If the graph appears to represent a normal distribution, estimate the mean and standard deviation. Yes, because the graph may not satisfy all of the criteria for a normal curve, but it satisfies at least one of the criteria.
Determine Whether The Graph Can Represent A Normal Curve.
The normal curve is a symmetric distribution with one peak, which means the mean, median, and mode are all equal. Determine whether the following graph can represent a normal curve. No, because the graph is symmetric about its mean.
Determine Whether The Following Graph Can Represent A Normal Curve.
No, because the highest point of the graph occurs at the mean. If it cannot, explain why. If it cannot, explain why.
No, Because The Graph Has A Single Peak.
Detemine whether the following graph can represent a variable with a normal distribution. Yes, because the graph may not satisfy all of the criteria for a normal curve, but it satisfies at least one of the criteria b. 18) a) the graph cannot represent a normal density function because it increases as x.
Assuming The Normal Model Can Be Used, Determine P(X.
Yes, because the graph satisfies all of the criteria for. No, because the highest point of the graph does not. No, because the highest point of the graph does not occur at the median c.
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