113/999
decimal and repeating bar
If all three digits are repeating then as a fraction it is 41/333 in its simplest form
It is 1 5/9.
0.78 repeating as a fraction = 78/99
What is 1.49 repeating (9 is repeating)
decimal and repeating bar
If all three digits are repeating then as a fraction it is 41/333 in its simplest form
It is 1 5/9.
Oh, dude, 1.4 repeating is the same as 1.4444... forever. To turn that into a fraction, you just have to think, like, "What if this was x?" and then solve for x. So, 1.4 repeating is 14/9. Easy peasy, lemon squeezy.
Oh, what a happy little question! When we see a repeating decimal like 1.142857, we can turn it into a fraction by noting that the repeating part is 142857. To convert this to a fraction, we put this repeating part over a series of nines equal to the number of repeating digits, which gives us 142857/999999. And just like that, we've turned our repeating decimal into a lovely fraction.
If it's a 6 repeating decimal then it is 224/3 if not then it is 746666/10000
444/100 unless that's repeating, in which case it is 4/9
0.78 repeating as a fraction = 78/99
As a terminating decimal , it is in fraction form 2 535353/1000000 However, it suggests that it is recurring to infinity . In which case it should be written as 2.535353.... Note the 'dots' after the last digit. To convert to a fraction. Let P = 2.535353..... Multiply by '100' since the repeating decimals occur every two places. 100P = 253.535353.... Subtract 99P = 251 (Note the recurring decimals subtract to zero. P = 251/99 P = 2 53/99 NB THis fraction will NOT cancel down(reduce).
If you mean: 0.151515.....repeating then as a fraction it is 5/33
What is 1.49 repeating (9 is repeating)
Oh honey, 0.045 repeating is the same as 45 repeating in the hundredths place. So, to turn that into a fraction, you just slap that bad boy over 99 because there are two decimal places repeating. Voila, you've got 45/99, which reduces down to 5/11. Math made sassy!