The answer to the question that is given is 344444444/1000000000. This simplifies to 86111111/250000000.
However, if your original number was meant to be 0.344... recurring, the answer is 31/90.
0.1 is equivalent to 1/10 which is a rational number
1
No. It is a rational number. Any repeating decimal or terminating decimal is rational.
7/19 itself is a fraction - though its decimal equivalent, equal to 0.368421052631578947 recurring (that is, 0.368421052631578947368421052631578947...) is a rational number.
The rational number that has 0.34 repeating as its decimal equivalent can be expressed as a fraction. To convert the repeating decimal 0.34 to a fraction, we can use the formula for repeating decimals, which is x = a/(10^m - 1), where a is the repeating part of the decimal and m is the number of repeating digits. In this case, a = 34 and m = 2, so the fraction is 34/99. Therefore, the rational number is 34/99.
Divide the numerator of the rational number by its denominator. The quotient is the decimal equivalent.
If its a rational number then its decimal equivalent can be expressed as a fraction
0.1 is equivalent to 1/10 which is a rational number
1
It can be expressed as a rational fraction, an equivalent rational fraction or as a decimal fraction.
The rational number that has 0.34 repeating as its decimal equivalent can be expressed as a fraction. To convert the repeating decimal 0.34 to a fraction, we can use the formula for repeating decimals, which is x = a/(10^m - 1), where a is the repeating part of the decimal and m is the number of repeating digits. In this case, a = 34 and m = 2, so the fraction is 34/99. Therefore, the rational number is 34/99.
34/99
It is simply: 0.34 = 0.340
Rational numbers are not usually rounded - their decimal equivalents are. So convert a rational into its decimal equivalent and then round it to however many places that you want.
A rational number can be expressed as a ratio p/q of two integers where q > 0. Divide the numerator p by the denominator q. The answer is the decimal representation of the rational number.
It depends. A terminating decimal is a rational number. A decimal which, after a finite number of places, becomes a repeating (or recurrent) decimal is also a rational number. A decimal that is not terminating, nor [eventually] settles into a recurring pattern is not a rational number. Note that the decimal need not become recurring immediately.
A number x is said to be rational if it can be expressed as the ratio p/q where p and q are integers, and q is not 0. For each rational number there is an equivalent decimal representation which is either a terminating decimal or one that has an infinitely recurring pattern. A decimal number which is infinite but without any recurring pattern is an irrational number.Thus rational numbers form a subset of decimal numbers.