The area to the right of the mean in a normal distribution is indicated by which of the following? A the variance of the distribution
B the standard deviation of the distribution
C 1
D 0.5

In a normal distribution bell-shaped curve, the area to the right of the mean has been 0.5. Thus, option D is correct.

The probability for the continuous range of values can be given by normal distribution. The distribution has been defined in terms of the graph.

The normal distribution has been based on the mean values and standard deviation. The normal curve has been bell-shaped, and the increase in the standard deviation results in the spreading out of the curve.

The normal curve has the characteristic value of 1 for the area under the curve. The curve has been central to the mean. The area to the left of the mean has been 0.5, and the area to the right of the mean has been 0.5.

In a normal distribution bell-shaped curve, the area to the right of the mean has been 0.5. Thus, option D is correct.

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The correct answer is 0.5

Option D is correct

Step-by-step explanation:

The area to the right of the mean in a normal distribution is indicated by which of the following?

The correct answer is 0.5

Option D is correct

Reason: The half of the data lie to left of mean and half of the data to the right of mean. So area to the right of mean is 0.5