Four and five-sixths = 4.833 (3 repeats)
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"Four and five" over 6
4 over 6 plus 5 over 6 equals 1.5
4/6 + 5/6 = 9/6 = 1 3/6 = 1 1/2 = 1.5
4/6 (2/3) is a repeating decimal that rounds to 0.6667
5/6 is a repeating decimal that rounds to 0.8333
Their total is 1.5000
4.83333 repeating
5 over 6 changed to a decimal is 0.8333 . . .
It is: -6/5 = -1.2 as a decimal
Yes because 3/6 = 1/2 = 0.5
Do this equation.. 5 divided by 6. You will get a decimal in return. (0.83333333333333333333333333333333333333..)
4.83333 repeating
By dividing the 5 by the 6. What is 5 over 6 as a decimal? 5/6 = 0.833... ≈ 0.833
5 over 6 changed to a decimal is 0.8333 . . .
It is: -6/5 = -1.2 as a decimal
5 over 6 as a decimal would be 0.833 and the three would continue
To convert 6 4/5 to decimal form, leave the 6 and divide 4 by 5. The answer is 6.8.
4/6 / Reduce by '2' Hence 2/3 2/3 as a fraction means '2' divided by '3' Hence 2.0000..... = 0.6666..... ( recurs to infinity ) . The Answer!!!!!.
Yes - expressed as a decimal, -6/10 is equal to -0.6, while -4/5 is equal to -0.8.
Yes because 3/6 = 1/2 = 0.5
5/6 written as a recurring decimal is 0.83333...
Do this equation.. 5 divided by 6. You will get a decimal in return. (0.83333333333333333333333333333333333333..)
/4/ over /6/ means # 4/6 ; a fraction. As a fraction ot also means '4' is divided by '6'. So set up adivision bracket. 6 ) 4.000000...... ( Note the decimal pointy and the 'string of zeroes'. We say '6' into '4' , won't go, so '0' in the answer. 6)4.00000..... = 0. We now read the division as 6)40.0000...... = 0. We say '6' into '40' goes '6' times with a remainder of '4' Hence the answer becomes 6)40.00000 ....= 0.6.. The remainder '4' is places against the next '0' to read '40'. ( NOT 4+0) Again, we say '6' into '40' goes '6' times with a remainder of '4' Hence the answer becomes 6)4.00000.... = 0.66 ... Repeat the process until there is no remainder. You will find in this case , that it repeats to infinity. So the answer will be 6)4.0000 ..... = 0.6666.... NB The three or more 'dots' to the right of the last number indicate to mathematicians that the number ' recurs to infinity '. Hence the answer becomes