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Digits after (to the right of) the decimal point contribute to the accuracy of the number, not its magnitude (or size). So only the digits to the left of the decimal point contribute to the magnitude.
Because successive decimal places diminish in value. 0.1 will always be greater than 0.09
0.1666...1/6 expressed as a decimal is 0.16666. This can also be notated by 0.16, with a dot above the six to represent a recurring number.
This is not necessarily true. 2 x 0.55 = 1.1
The fraction 5 over 81 as a decimal is 0.061. This can be determined by dividing the top number by the bottom number or 5 divided by 81 to convert it into decimal format.
Yes; by the definition of an irrational number (a number with an infinite amount of changing decimal digits as the number grows minutely larger), the converse is true about rational numbers a rational number like (1/3) [0.33333333...] can be notated with a bar over any of the digits to notate a repeating decimal digit.