DiaMath (Diamond Math) 1.9.1

PalaSoftware Inc. ❘ Kommerziell ❘
iOS
aus 26 Bewertungen

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DiaMath (Diamond Math) offers a challenging and engaging approach to enhancing your problem-solving abilities. The fundamental concept of DiaMath centers around determining the values for the two empty spaces within the diamond structure. In this pattern, adding the left and right numbers yields the bottom number (sum), while multiplying those same numbers produces the top number (product). Understanding this rule marks just the initial phase. As you progress, you will inevitably encounter queries such as identifying two numbers that multiply to produce x yet add up to yield y. Despite placing emphasis on addition and multiplication, DiaMath also evaluates your skills in subtraction and division.

The app allows for customization, enabling users to select quizzes comprising 10, 20, or 30 problems. These questions are algorithmically generated by the iPhone and randomized, ensuring a virtually limitless array of problem sets. DiaMath presents three distinct difficulty levels along with the option to specify a range of numbers from 1 to 99. Moreover, the inclusion of a timer feature permits users to track their performance over time, facilitating self-improvement or friendly challenges. DiaMath serves as a valuable tool for honing problem-solving skills and serves as an introductory platform for delving into algebra—an ideal resource for students seeking to bolster their mathematical proficiency or individuals looking to exercise their cognitive faculties beyond algebraic concepts.

For algebra students, DiaMath proves particularly beneficial by aiding in the practice of factoring quadratic equations. By adjusting the difficulty setting to hard mode, users engage in a similar analytical process required for determining the left and right values within the diamond structure when provided with the top and bottom figures—the very same approach indispensable for factoring exercises. For instance, in factorizing x^2 – 7x – 18, one must contemplate which two numbers multiply to yield -18 (top value) yet sum up to -7 (bottom value). The solution involves -9 and 2. Consequently, the factored form of x^2 – 7x – 18 emerges as (x – 9)(x + 2). In the context of standard form ax^2 + bx + c (where a equals 1), c corresponds to the top value within the diamond while b pertains to the bottom figure.

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