Express 811

Question

as a repeating decimal. Mark the cycle of repeating digits with a bar.(1 point)

Answer 1

To express \(\frac{811}{1}\) as a repeating decimal, we can convert the integer \(811\) to a decimal form.

Since \(811\) is a whole number, it can be written as \(811.0\).

To express it as a repeating decimal, we can write it as:

\[ 811.00000\ldots \]

However, there are no repeating digits following the decimal point because it ends after the zero. Therefore, the representation remains simply:

\[ 811.0 \]

Since there are no repeating digits, it does not require a bar notation.

Thus, \(811\) can be expressed as \(811.0\) without any repeating cycle.