Difference between revisions of "Continuous probability distribution"
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− | + | [[Continuous probability distribution]] is a distribution that contains an infinite number of outcomes and is graphed from −∞ and +∞. | |
==Definitions== | ==Definitions== | ||
According to [[Financial Management Theory and Practice by Eugene F. Brigham and Michael C. Ehrhardt (13th edition)]], | According to [[Financial Management Theory and Practice by Eugene F. Brigham and Michael C. Ehrhardt (13th edition)]], | ||
− | : | + | :[[Continuous probability distribution]]. Contains an infinite number of outcomes and is graphed from −∞ and +∞. |
==Related concepts== | ==Related concepts== |
Latest revision as of 07:57, 30 October 2019
Continuous probability distribution is a distribution that contains an infinite number of outcomes and is graphed from −∞ and +∞.
Definitions
According to Financial Management Theory and Practice by Eugene F. Brigham and Michael C. Ehrhardt (13th edition),
- Continuous probability distribution. Contains an infinite number of outcomes and is graphed from −∞ and +∞.
Related concepts
- Financial management. A combination of enterprise efforts undertaken in order to procure and utilize monetary resources of the enterprise.