Divide. If the polynomial does not divide evenly, include the remainder as a fraction. \( (-160 h+198) \div(4 h-5) \) Submit

To divide the polynomial \(-160h + 198\) by \(4h - 5\), we can use polynomial long division. 1. Divide the leading term of the numerator \(-160h\) by the leading term of the denominator \(4h\) to get \(-40\). 2. Multiply \(-40\) by the entire divisor \(4h - 5\), which gives us \(-160h + 200\). 3. Subtract this result from the original polynomial: \[ (-160h + 198) - (-160h + 200) = 198 - 200 = -2. \] Since we cannot divide \(-2\) by \(4h - 5\) any further, we include this remainder. Thus, the answer is: \(-40 + \frac{-2}{4h - 5}\) or \(-40 - \frac{2}{4h - 5}\).