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Using divisibility tests, determine  wh...

Using divisibility tests, determine  which of the following numbers are divisible by 2;by 3; by 4; by 5; by 6; by 8; by 9; by 10 ; by 11 (say, yes or no):

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(a) Using the divisibility test, we determined that `128` is divisible by `2,4, and 8` and not by `3, 5, 6, 9,10, and 11`.
(b) Using the divisibility test, we determined that `990` is divisible by `2,3,5,6,9,10 and 11` and not by `4 and 8`.
(c) Using the divisibility test, we determined that `1586 `is divisible by `2` and not by `3,4, 5, 6,8, 9,10, and 11`.
(d) Using the divisibility test, we determined that `275` is divisible by `5 and 11`.
(f) Using the divisibility test, we determined that `639210` is divisible by `2,3, 5, 6,10, and 11` and not by `4, 9, and 8`.
(g) Using the divisibility test, we determined that `429714` is divisible by` 2, 3, 5 and 9` and not by `4, 6,8, 9,10 and 11`.
(h) Using the divisibility test, we determined that `2856` is divisible by `2,3,4,6,8` and not by `5, 9,10, and 11`.
(i) Using the divisibility test, we determined that `3080` is divisible by `2, 3, 4, 5, 6, 9, and 10` and not by `8 and 11`.
(j) Using the divisibility test, we determined that `406839` is divisible by `3` and not by `2,4, 5, 6,8, 9,10`, and 11.
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