If $a_{1} b_{1}, c_{1}, a_{2} b_{2} c_{2} a n d a_{3} b_{3} c_{3}$ are three digit even natural numbers and $= ∣ c_{1} a_{1} b_{1} c_{2} a_{2} b_{2} c_{3} a_{3} b_{3} ∣, t h e n i s$ divisible by 2 but not necessarily by 4 divisible by 4 but not necessarily by 8 divisible by 8 none of these

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a_{1} b_{1}, c_{1}, a_{2} b_{2} c_{2} a n d a_{3} b_{3} c_{3}

are three digit even natural numbers and

= ∣ c_{1} a_{1} b_{1} c_{2} a_{2} b_{2} c_{3} a_{3} b_{3} ∣, t h e n i s

divisible by 2 but not necessarily by 4 divisible by 4 but not necessarily by 8 divisible by 8 none of these

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a_{1} b_{1}, c_{1}, a_{2} b_{2} c_{2} a n d a_{3} b_{3} c_{3}

are three digit even natural numbers and

= ∣ c_{1} a_{1} b_{1} c_{2} a_{2} b_{2} c_{3} a_{3} b_{3} ∣, t h e n i s

divisible by 2 but not necessarily by 4 divisible by 4 but not necessarily by 8 divisible by 8 none of these

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