Factoring Quadratic Trinomials vs Exponential Equations ++ Utilisation & Stats

This app uses a self-made algorithm for transforming quadratic trinomials into a product of two binomials. For this, only three variables must be entered. All calculations are stored in the history. The final solution can be shared. [ Content ] - the variables for a, b and c must be entered - transformation of a quadratic trinomial into a product of binomials - history function to save input - detailed solution - positive and negative numbers, decimals are supported - option to remove ads [ Usage ] - there are 3 fields for entering the values ​​using a modified keyboard - if values are missing, the text fields are highlighted - you can switch between the solution, input view and history by swiping and / or touching the buttons - the entries in the history can be deleted or sorted manually - if you select an entry in the history, it will be loaded automatically for the calculation - the entire history can be deleted by pressing a button
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App for practice on exponential equations. The App offers exponential equations who ARE ALWAYS DIFFERENT and provides the COMPLETE SOLUTION !!!! An ideal tool for the study of mathematics in high schools and technical schools. Also suitable for teachers who need to create exponential equations as a task for students. Five levels of difficulty are available: 1) Basic (Free) 2) Easy (Free) 3) Medium (Free) 4) Difficult (in-App purchase) 5) Expert (in-App purchase) • "Basic" level: equations where you simply apply the definition of logarithm. • "Easy" level: equations which can be solved in a few steps. • "Medium" level: equations where the number of steps to get to the solution is a bit higher. • "Difficult" level: equations that can leads to a quadratic equation (via variable replacement). • "Expert" level: tricky equations requiring a very good knowledge to be resolved.
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  • Éducation

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Comparaison des classements Factoring Quadratic Trinomials vs. Exponential Equations ++

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Factoring Quadratic Trinomials VS.
Exponential Equations ++

19écembre d, 2024