The appearance of normal curve resembles with?

A. U

B. Bell

C. V

D. None

Answer is = B

You are absolutely right! The appearance of a normal curve most closely resembles the shape of a:

B. Bell

The normal curve, also known as the Gaussian distribution, is a symmetrical bell-shaped curve that depicts the probability distribution of many continuous variables. Here’s why the other options are not as fitting:

  • U-shaped curve: This has two peaks on opposite sides, unlike the single peak of a normal curve.
  • V-shaped curve: This has a sharp downward slope on either side of a single valley, quite different from the smooth, gradual slopes of a normal curve.
  • None: There isn’t another common shape that as accurately reflects the symmetrical, bell-shaped nature of a normal curve.

The term “bell curve” is widely used to describe the normal distribution because of its visual resemblance to a bell. The center of the curve represents the most frequent value (the mean), and the curve tapers off symmetrically on either side towards the tails, representing less frequent values

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