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(10x^(8)y^(4))/(-6x^(4)y^(5))

10x8y4−6x4y5 \frac{10 x^{8} y^{4}}{-6 x^{4} y^{5}}

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Full solution

Q. 10x8y4−6x4y5 \frac{10 x^{8} y^{4}}{-6 x^{4} y^{5}}
  1. Identify Terms: Identify the terms in the numerator and the denominator.\newlineNumerator: 10x8y410x^8y^4\newlineDenominator: −6x4y5-6x^4y^5
  2. Simplify Coefficients and Variables: Simplify the coefficients and the variables separately.\newlineCoefficients: 10−6=−53\frac{10}{-6} = -\frac{5}{3}\newlineVariables: x(8−4)=x4x^{(8-4)} = x^4, y(4−5)=y−1y^{(4-5)} = y^{-1}
  3. Combine Coefficients and Variables: Combine the simplified coefficients and variables.\newline−53×x4×y−1-\frac{5}{3} \times x^4 \times y^{-1}\newlineThis can be written as: (−53)x4/y(-\frac{5}{3})x^4/y

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