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A terminating decimal is a decimal in which the digits after the decimal point terminate. This means that the digits after the decimal are finite in number. It is a decimal that has an end-digit. Terminating decimal examples: 17.28, 6.02, −22.45435, 0.45, etc. A decimal is a number that consists of a whole number and a fractional part.
The number which has a finite number of digits after the decimal point is referred to as a terminating decimal. Decimals are used to express the whole number and fraction together that is separated from each other by inserting a "." i.e. a decimal point. For example, 10.4, 10 is the whole number and 4 is the decimal fraction.
The decimal representation of some square roots terminate with a fixed number of digits. For example, finding the square root of perfect square numbers such as 1, 4, 9, 16, and 25 will each produce a whole number: 1–√ = 1. 4–√ = 2. 9–√ = 3.
Examples: 0.33333… is a recurring decimal because it continues to repeat 3 forever. A good way to think about terminating decimals is to think about the definition of terminate. When something is terminated or terminates, it ends. How can we use the concept: To solve for a terminating decimal, one must know how to convert a fraction to a decimal.
Will the answer be a terminating or a recurring decimal? (d) The number is divided by a number, , and the answer is a terminating decimal between and . Give an example of what could be. Working: (a) (i) …terminating… Video: No video Solutions to Starter and E.g.s Exercise Worksheet: Investigating terminating and recurring decimals
Jan 10, 2024 · A terminating decimal is a decimal number that has a finite number of digits. That is, it ends or “terminates” after a certain number of decimal places. For instance, the number 0.75 is a terminating decimal because it has two decimal places. Similarly, the number 3.14 also qualifies, as it has two decimal places.
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Feb 20, 2023 · Definition. The period of a repeating decimal is the smallest number of digits that repeat. For example, we saw that. 1 3 = 0.33333 ⋯ = 0.3¯. 1 3 = 0.33333 ⋯ = 0. 3 ¯. The repeating part is just the single digit 3, so the period of this repeating decimal is one. Similarly, we know that.
