MCQ
If $a \times b = b \times c \ne 0$ and $a + c \ne 0,$ then
- A$(a + c)\, \bot \,b$
- ✓$(a + c)\,\,|\,\,|\,\,b$
- C$a + c = b$
- DNone of these
$ \Rightarrow a + c||b.$
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Then, the number of functions $g:[-1,1] \rightarrow[0,1]$ such that $(g \circ f)(x)=x$ for all $x \in[0,1]$ is