About
This app calculates the value of mathematical functions y = f(x) for various types of numbers, including irrational ones. It displays results as exact fractions with square roots and can convert them to decimals. The app also supports calculations involving two different input values, alpha and beta.
What's New in functionCalculator
1.5
March 19, 2021
bug fixed.
Developer apps
FAQ
What kind of numbers can I use for x in functionCalculator?
functionCalculator allows you to input any integer, rational number, or irrational number for x. This includes values like the square root of 2, which can be represented exactly without fixing it to a decimal.
How does functionCalculator display calculation results?
The app outputs calculation results in the form of a fraction using square roots, providing exact mathematical representations. You also have the option to convert these results to decimal form.
Can functionCalculator perform operations on multiple input values?
Yes, functionCalculator supports calculating the values of f(α) and f(β) for two different input values, alpha and beta. It can then compute their sum, difference, product, and quotient.
What is the age rating for functionCalculator?
functionCalculator has an age rating of 4+, making it suitable for a wide range of users, including younger students learning mathematical concepts.
Does functionCalculator have ads?
Yes, functionCalculator contains advertisements. As it is free to use, ads are displayed to support the app's development and maintenance.
On which devices can I use functionCalculator?
functionCalculator is available for iPhone and iPod devices. It is designed to run on Apple's mobile operating systems.
How often is functionCalculator updated?
The latest version of functionCalculator is 1.5, which was last updated on March 19, 2021. Updates typically address bugs and introduce minor improvements.
What is the learning methodology of functionCalculator?
functionCalculator focuses on exact mathematical computation, allowing users to explore function values with precise fractional and square root representations. This aids in understanding the exact nature of mathematical operations rather than approximations.
