MCQ
Let $\times$ be a binary operation on set $Q - \{1\}$ defind by $a \times b = a + b - ab : a, b \in Q - {1}.$ Then $\times$ is:
- ACommutative.
- BAssociative.
- ✓Both $(a)$ and $(b).$
- DNone of these.
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$\int_0^3\left(\left[x^2\right]+\left[\frac{x^2}{2}\right]\right) d x=a+b \sqrt{2}-\sqrt{3}-\sqrt{5}+c \sqrt{6}-\sqrt{7},$ where $a, b, c \in z$, then $a+b+c$ is equal to.........