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To evaluate the double integral $\int_{0}^{8}(\int_{(y/2)}^{y/2+1}(\frac{2x-y}{2})dx)dy$ , we make the substitution $u=(\frac{2x-y}{2})$ and $v=\frac{y}{2}$ The integral will reduce

- $\int_{0}^{4}(\int_{0}^{2}2udu) dv$
- $\int_{0}^{4}(\int_{0}^{1}2udu) dv$
- $\int_{0}^{4}(\int_{0}^{1}udu) dv$
- $\int_{0}^{4}(\int_{0}^{2}udu) dv$

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