Follow these steps:
An irrational number is expressed as a non-repeating decimal that goes on forever. Write out the enough of the decimal expansion of each number to find the first digit where the two numbers disagree. Truncate the larger number at that digit, and the result is a rational number (terminating decimal) that is between the two.
It is a rational number, in decimal form. In the form of a ratio, it is 11/100.
for example if the decimal is 6.6 then to make it a repeating decimal you have to write it with a line on top of the .6 thats repeating
Divide the denominator into the numerator.
With the small sample provided, it doesn't look as if it is repeating. The problem, however, lies in the "and so forth"; it is not clear what rule you use to write the decimal digits, and depending on what exactly that rule is, it may, or may not, be a repeating decimal. To be "repeating", and therefore a rational number, after a while the same group of digits has to repeat over and over, without end.
For a number to be rational you need to be able to write it as a fraction. To answer your question, it must repeat as a decimal or else terminate which can be thought of as repeating zeroes. Further, every repeating decimal can be written as a fraction and you can find the fraction by using the formula for the sum of an infinite geometric series.
No... you can write it to any number of decimal places.
An irrational number is expressed as a non-repeating decimal that goes on forever. Write out the enough of the decimal expansion of each number to find the first digit where the two numbers disagree. Truncate the larger number at that digit, and the result is a rational number (terminating decimal) that is between the two.
12.52 is rational, as is any number that you can write out completely in decimal form.
A decimal can only be expressed as a fraction if it is a rational number as for example 0.75 = 3/4 because it is a rational number
It is a rational number, in decimal form. In the form of a ratio, it is 11/100.
You divide the numerator of the rational expression by its denominator.
for example if the decimal is 6.6 then to make it a repeating decimal you have to write it with a line on top of the .6 thats repeating
To write something in rational form means to write it as a fraction. If you are given a negative number in the form of a fraction, it is already in rational form. If you are given a decimal and wish to turn it into a fraction, just use 10, 100, etc as the denominator. In the case of a repeating decimal there is a method but that's another question!
Divide the denominator into the numerator.
With the small sample provided, it doesn't look as if it is repeating. The problem, however, lies in the "and so forth"; it is not clear what rule you use to write the decimal digits, and depending on what exactly that rule is, it may, or may not, be a repeating decimal. To be "repeating", and therefore a rational number, after a while the same group of digits has to repeat over and over, without end.
0.72 repeating written as a decimal is 0.72 repeating