Add. \[ \frac{-5}{8 w^{2} y}+\frac{3}{4 w y^{2}} \] Simplify your answer as much as possible.

Calculate or simplify the expression \( \frac{-5}{8w^{2}y}+\frac{3}{4wy^{2}} \). Simplify the expression by following steps: - step0: Solution: \(\frac{-5}{8w^{2}y}+\frac{3}{4wy^{2}}\) - step1: Rewrite the fraction: \(-\frac{5}{8w^{2}y}+\frac{3}{4wy^{2}}\) - step2: Reduce fractions to a common denominator: \(-\frac{5y}{8w^{2}y\times y}+\frac{3\times 2w}{4wy^{2}\times 2w}\) - step3: Multiply the numbers: \(-\frac{5y}{8w^{2}y\times y}+\frac{3\times 2w}{8wy^{2}w}\) - step4: Multiply the terms: \(-\frac{5y}{8w^{2}y^{2}}+\frac{3\times 2w}{8wy^{2}w}\) - step5: Multiply the terms: \(-\frac{5y}{8w^{2}y^{2}}+\frac{3\times 2w}{8w^{2}y^{2}}\) - step6: Transform the expression: \(\frac{-5y+3\times 2w}{8w^{2}y^{2}}\) - step7: Multiply the terms: \(\frac{-5y+6w}{8w^{2}y^{2}}\) The simplified form of the expression \(\frac{-5}{8w^{2}y}+\frac{3}{4wy^{2}}\) is \(\frac{-5y+6w}{8w^{2}y^{2}}\).