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A way to write tenths, hundredths, and other decimal fractions as numerals with digits and a decimal point. The digits to the left of the decimal point show the whole-number part of the number. The digits to the right of the decimal point show the fractional part less than 1.
Examples:
\(\frac{3}{10}\) written in decimal notation is 0.3.
\(\frac{25}{100}\) written in decimal notation is 0.25.
\(\frac{17}{10}\) written in decimal notation is 1.7.
\(2\frac{7}{100}\) written in decimal notation is 2.07.
Fractions that have the same size and describe the same point on the number line. Example: \(\frac{1}{2}\) and \(\frac{2}{4}\) are equivalent fractions.
A set of points that are arranged in a straight path and extend infinitely in opposite directions.
To say which number a given number is closer to. Example: For 182, the number 180 is the closest multiple of 10, and 200 is the closest multiple of 100. We can round 182 to 180 (if rounding to the nearest ten) or 200 (if rounding to the nearest hundred).