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    The greatest number of five digits which is divisible by 2356

    (a) 99142

    (b) 98232

    (c) 98952

    (d) None

    Option c – 98952

    Find ‘k’ so that the number ‘3572k45’ is divisible by 45.

    (a) 2

    (b) 1

    (c) 7

    (d) 8

    (e) None of these

    Option b – 1

    Find ‘k’ so that “981k456” is divisible by 72.

    (a) 4

    (b) 6

    (c) 0

    (d) 3

    (e) Any value

    Option d – 3

    Find the value of ‘k’ to make 7456k87 divisible by 11.

    (a) 5

    (b) 7

    (c) -1

    (d) 1

    (e) None of these

    Option e – None of these

    Find “k” so that the number ‘589645k’ is divisible by 24.

    (a) 3

    (b) 6

    (c) 7

    (d) 4

    (e) None of these

    Option e – None of these

    4, 8, 10, 16, and 18, are numbers

    (a) even

    (b) odd

    (c) prime

    (d) composite

    Option a – even

    1, 2, 3,…, 99, 100 are … numbers

    (a) natural

    (b) even

    (c) odd

    (d) prime

    Option a – natural

    3, 5, 7, 11, 13, 17, 19,.are …… numbers

    (a) even

    (b) prime

    (c) odd

    (d) composite

    Option b – prime

    The value of k when 451k025k is divisible by 45 is

    (a) 0

    (b) 5

    (c) Any value

    (d) No value

    Option b – 5

    The least 3-digit number subtracted from the greatest number of Six-digits will result in:

    (a) 999899

    (b) 99999

    (c) 10000

    (d) 10999

    Option a – 999899

    The sum of all prime numbers between 60 & 96 is :

    (a) 610

    (b) 523

    (c) 460

    (d) 373

    Option b – 523

    The numbers (k), (k+ 16), and (k+ 14) are all primes if k is equal to

    (a) 19

    (b) 5

    (c) 29

    (d) None

    Option d – None

    Which one of the following numbers can be represented as non-terminating, repeating decimals?

    (a) 17/25

    (b) 21/32

    (c) 56/22

    (d) 456/25

    Option c – 56/22

    The largest number of four digits exactly divisible by 176

    (a) 9856

    (b) 9988

    (c) 9888

    (d) 9944

    Option a – 9856

    The least number of five digits exactly divisible by 2280

    (a) 10140

    (b) 10230

    (c) 11400

    (d) 10012

    Option c – 11400

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