Asked by Help Please
Prove that 1 * 3 * 5 * ... * 2345 + 2 *4 * 6* ... * 3456 is divisible by 6789.
Answers
Answered by
Steve
6789 = 3*31*73
since 3,31,73 all divide the first term,
and 6,62,146 all divide the second term,
6789 divides both terms, and thus the sum as well.
since 3,31,73 all divide the first term,
and 6,62,146 all divide the second term,
6789 divides both terms, and thus the sum as well.
Answered by
Can-Can
6789 = 3*31*73
since 3,31,73 all divide the first term,
and 6,62,146 all divide the second term,
6789 divides both terms, and thus the sum as well.
since 3,31,73 all divide the first term,
and 6,62,146 all divide the second term,
6789 divides both terms, and thus the sum as well.
Answered by
General
For the above responses:
idk how do you conclude that 'if a|b and a|c ⇒ a|(b+c)'. The general true statement is 'if a|b and a|c ⇒ a|(bx+cy)'.
idk how do you conclude that 'if a|b and a|c ⇒ a|(b+c)'. The general true statement is 'if a|b and a|c ⇒ a|(bx+cy)'.
Answered by
Iona
Idk
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