Complex Calculator Pro
Basic arithmetics plus scientific (e.g. trigonometric) functions
What's Complex Calculator Pro APK?
Complex Calculator Pro is a app for Android, It's developed by Michael L. Braun author.
First released on google play in 8 years ago and latest version released in 3 years ago.
This app has 7 download times on Google play
This product is an app in Tools category. More infomartion of Complex Calculator Pro on google play
You are mathematician or electrical engineer, who wants to calculate AC circuits? Or you are just curious, what is the complex result of asin(2)? Here is the tool you have been waiting for.
Use the app like a normal pocket calculator - with the following special features.
- The data input scheme is RPN (reverse polish notation), as well-known from HP calculators.
- The data is kept in a stack, from which the lowest two entries (called X and Y register) are always visible.
- To toggle the active input field between real and imaginary part, use the "i" button or touch the related input field. The currently active input field is highlighted with an orange bar.
- After pressing the "2nd" button, the related buttons change their labels (e.g. "sin" --> "asin").
- All scientific functions work as well-known, however with complex results, if required. Even the factorial "x!" reveals some more results - using the gamma function.
Use the app like a normal pocket calculator - with the following special features.
- The data input scheme is RPN (reverse polish notation), as well-known from HP calculators.
- The data is kept in a stack, from which the lowest two entries (called X and Y register) are always visible.
- To toggle the active input field between real and imaginary part, use the "i" button or touch the related input field. The currently active input field is highlighted with an orange bar.
- After pressing the "2nd" button, the related buttons change their labels (e.g. "sin" --> "asin").
- All scientific functions work as well-known, however with complex results, if required. Even the factorial "x!" reveals some more results - using the gamma function.
