The largest $4$-digit integer divisible by $95$ is ........

  • A
    $9975$
  • B
    $9985$
  • C
    $9995$
  • D
    $9990$

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Similar Questions

When $a^2$ is divided by $6$,which of the following cannot be the remainder? $(a \in N)$

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View Solution

The product of any four consecutive positive integers is always divisible by . . . . . . .

Match the following items related to the properties of numbers:
$Q.1.$ $HCF$ of $25$ and $10$$A. 5$
$Q.2.$ $LCM$ of $17$ and $11$$B. 187$

Find the $HCF(510, 92)$.

Find the $HCF$ and $LCM$ of the integers $12$,$15$,and $21$ by the prime factorization method.

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