MCQ
$(13)^{507}$ when divided by $9$ leaves the remainder :-
- ✓$1$
- B$4$
- C$5$
- D$7$
Remainder $=4^{507}=\left(4^{3}\right)^{169}=(63+1)^{169}$
so remainder $=1$
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$1.$ The numbers $\left|A_1\right|,\left|A_2\right|, \ldots,\left|A_m\right|$ are distinct.
$2.$ $A_1, A_2, \ldots, A_m$ are pairwise disjoint.(Here $|A|$ donotes the number of elements in the set $A$ )Then, the maximum possible value of $m$ is