Binomial Distribution PRO

50 installs
1.00 ratings
2.00 monthly active users
Revenue not available

Binomial Distribution PRO Summary

Binomial Distribution PRO is a mobile iOS app in Education by Glindemann, Sennoun, Langer GbR. Released in Mar 2024 (2 years ago). It has 1.00 ratings with a 5.00★ (excellent) average. Based on AppGoblin estimates, it reaches roughly 2.00 monthly active users . Store metadata: updated Feb 21, 2026.

Store info: Last updated on App Store on Feb 21, 2026 .


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Ratings: 1.00

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Screenshots

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App Description

The binomial distribution is a discrete probability distribution. To calculate it needs the probability of a single experiment, hits and trials. The app shows all important quantities step by step and provides the histogram of the binomial distribution and distribution function chart. You can choose between success probability and complentary probability.

Depending on variable, natural numbers or decimal numbers are supported. The solution is shown step by step. All calculations are stored in the history. The final solution can be shared.

[ Contents ]
- binomial distribution with success probability and complementary probability
- probability p, hits k and trials n must be entered
- expected value, variance, standard deviation are calculated
- results are calculated and shown in detail
- histogram and distribution function chart
- history to save the input
- detailed solution
- natural or decimal numbers are supported
- no ads!

[ Usage ]
- there are fields for entering values using a special keyboard
- press the check mark button at the bottom right to start the calculation
- if values are missing, the corresponding field is highlighted in yellow
- if the values are incorrect, the affected field will be highlighted in red
- a short message explains why a value is incorrect
- the entries in the history can be deleted or sorted
- if you select an entry in the history, it will be automatically loaded for the calculation
- the whole history can be deleted by pressing a button
- solutions can be shared
- p must be greater than 0 and less than 1
- k must be greater than or equal to n