2.16 with a bar on top of the 16
you just take the first 3 fours and put a line on top of it
0.16666 repeating
You know a decimal is repeating when you keep getting the same remainder and you keep adding the same decimal onto the end. On calculators it may be expressed as, as an example, 0.6666667. When writing a reoccurring (repeating) decimal it is usually expressed as one decimal with a line over the top of it.
0.857142857142 is part of the never ending, repeating decimal representation of 6/7. The bar under .857142 means that part repeats forever. 6/7 = 0.857142 So you could write 6/7 as .857142857142857142857142857142857142857142857142857142857142 ... going on forever. The bar on top of the repeating part is often used. That was hard to do here so there is a bar under it instead.
2.16 with a bar on top of the 16
The fraction is 16/3. The bar over the top of the 3 means that the decimal is a repeating decimal using the term that the bar is over. In this case, the 5.(bar)3 means 5.333333... out to infinity.
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
you just take the first 3 fours and put a line on top of it
The decimal that never stops is called recurring decimal. For example - 1/3 = 0.3333... and goes on. Such decimals are written with a dot or bar on top of the numbers which are repeating.
0.16666 repeating
You know a decimal is repeating when you keep getting the same remainder and you keep adding the same decimal onto the end. On calculators it may be expressed as, as an example, 0.6666667. When writing a reoccurring (repeating) decimal it is usually expressed as one decimal with a line over the top of it.
0.857142857142 is part of the never ending, repeating decimal representation of 6/7. The bar under .857142 means that part repeats forever. 6/7 = 0.857142 So you could write 6/7 as .857142857142857142857142857142857142857142857142857142857142 ... going on forever. The bar on top of the repeating part is often used. That was hard to do here so there is a bar under it instead.
0.7778
That indicates that whatever digits are covered by the line keep repeating.
To convert a fraction to a decimal, divide the top number by the bottom number.
Usually a dot or a dash is put on top of the repeating digit to show that it is recurring