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# What is a geometric pattern in math?

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A geometric pattern refers to a sequence of numbers created by multiplying a specific value or number by the value of its previous one. As long as there are more than two numbers in the pattern, multiplication can be used to continue the pattern or find any missing numbers.

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For example, in the geometric pattern 8, 16, 32, 64 and so on, 2 is the multiplier, and every successive term in the sequence is obtained by multiplying the previous term by 2. In general, a geometric pattern can be represented as: {a, ar, ar^2, ar^3...ar^n}, where "a" is the first term and "r" is the multiplier between each term.

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## Related Questions

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Euclid is best known for his contributions to modern geometry, but he authored 13 books that covered not only geometry, but also mathematics, number theory and arithmetic. The math taught in most schools today is based on Euclid's findings, and he is widely known as the father of geometry.

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An arithmetic sequence is a sequence of numbers where there is a definitive pattern between the consecutive terms of the series. In general, arithmetic sequences can be represented by x = a + d(n - 1).

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In mathematics, the median value is the middle number in a set of sorted numbers. For example, in the set of numbers 10, 11, 13, 15, 16, 23 and 26, the median is 15 because exactly half of the numbers lie above 15 and half lie below.