Which one of the following is the common factor of (4743 + 4343) and (4747 + 4347) ?
When $ n $ is odd, ( x $ n $ + $ a $$ n $) is always divisible by $ x $ + $ a $.
$\therefore$Each one of 4743 + 4343 and 4747 + 4347 is divisible by 47 + 43.
Which one of the following is the common factor of (4743 + 4343) and (4747 + 4347) ?
When $ n $ is odd, ( x $ n $ + $ a $$ n $) is always divisible by $ x $ + $ a $.
$\therefore$Each one of 4743 + 4343 and 4747 + 4347 is divisible by 47 + 43.
-84 x 29 + 365 = ? |
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In a division sum, the divisor is 10 times the quotient and 5 times the remainder. If the remainder is 46, what is the dividend ? |
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4500 x ? = 3375 |
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Which of the following numbers will completely divide (4915 - 1) ? |
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