Write the coefficients of the polynomial $x^{5}-1$ in a row. Since there are no terms with $x^{4}$, $x^{3}$, $x^{2}$, and $x$, we write zeros for their coefficients. So, we write $1, 0, 0, 0, 0, -1$. Then write the root of the divisor $x-1$ to the left of the bar.
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