The equation of the standard form of this entity is e to the quantity negative x squared over two all divided by the square root of two pi.
The equation of the standard form of this entity is e to the quantity negative x squared over two all divided by the square root of two pi. If the number of trials is high, the binomial distribution can be approximated by this distribution. As the sample size becomes large, the distribution of a population of means approaches this distribution according to the (*) central limit theorem. If a random variable has this distribution, then approximately 68% of its values fall within one standard deviation of the mean. For 10 points, name this probability distribution often referred to as the bell curve.
The equation of the standard form of this entity is e to the quantity negative x squared over two all divided by the square root of two pi.
{normal} distribution [or {Gaussian} distribution]