Question

1) 188 . 2) 1897 3) 1987 4) 2007 15. LCM of two numbers is \( 105, \mathrm{HCF} \) of that two numbers is 1 , difference of numbers is 8 then the sum of numbers is 1) 8 2) 22 3) 7 4) 15 16. The remainder when \( 4333^{3} \) is divided by 9 is 1) 2 2) 1 3) 3 17. The number of integers from 1 to 2001 that are coprime \( { }^{4) 0} \) to 2002 is 1) 2001 2) 720 3) 1997 4) 2000 18. \( 8^{n}-3^{n} \) is divisible by 1) 1 2) 5 3) 11 4) 0 19. The number \( 986715 \times 2 \) is divisible by ' 8 ' then the largest digit that can replace x is 1) 1 2) 8 3) 7 4) 9 20. Sum of the cubes of divisors of 12 is 1) 2040 2) 2043 3) 2044 4) 2046

          1) 188 .
2) 1897
3) 1987
4) 2007
15. LCM of two numbers is \( 105, \mathrm{HCF} \) of that two numbers is 1 , difference of numbers is 8 then the sum of numbers is
1) 8
2) 22
3) 7
4) 15
16. The remainder when \( 4333^{3} \) is divided by 9 is
1) 2
2) 1
3) 3
17. The number of integers from 1 to 2001 that are
coprime \( { }^{4) 0} \) to 2002 is
1) 2001
2) 720
3) 1997
4) 2000
18. \( 8^{n}-3^{n} \) is divisible by
1) 1
2) 5
3) 11
4) 0
19. The number \( 986715 \times 2 \) is divisible by ' 8 ' then the largest digit that can replace x is
1) 1
2) 8
3) 7
4) 9
20. Sum of the cubes of divisors of 12 is
1) 2040
2) 2043
3) 2044
4) 2046

1) 188 .
2) 1897
3) 1987
4) 2007
15. LCM of two numbers is 105, HCF of that two numbers is 1 , difference of numbers is 8 then the sum of numbers is
1) 8
2) 22
3) 7
4) 15
16. The remainder when 4333^3 is divided by 9 is
1) 2
2) 1
3) 3
17. The number of integers from 1 to 2001 that are
coprime ^4) 0 to 2002 is
1) 2001
2) 720
3) 1997
4) 2000
18. 8^n-3^n is divisible by
1) 1
2) 5
3) 11
4) 0
19. The number 986715 × 2 is divisible by ' 8 ' then the largest digit that can replace x is
1) 1
2) 8
3) 7
4) 9
20. Sum of the cubes of divisors of 12 is
1) 2040
2) 2043
3) 2044
4) 2046

Added by Joel W.

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