The sum of the areas of the 10 squares, the lengths of whose sides are 20 cm, 21 cm,....29 cm respectively is
6085 cm2
8555 cm2
2470 cm2
2470 cm2
A number, when divided successively by 4, 5 and 6 leaves remainders 2, 3 and 4 respectively. The least such number is
50
53
56
58
A number when divided by 361 gives a remainder 47. If the same number is divided by 19, the remainder obtained is
3
8
9
9
If the sum of the digits of a three-digit number is subtracted from that number, then it will always be divisible by
3 only
9 only
Both 3 and 9
Both 3 and 9
C.
Both 3 and 9
Let the 3-digit number be 100x + 10y + z.
Sum of the digits = x + y + z
According to the question,
 Difference
   = 100x + 10y + z - (x + y + z)
   = 99x + 9y
   = 9(11x + y)
Clearly, it is a multiple of 3 and 9.
The sum of the cubes of two numbers in the ratio 3 : 4 is 5824. The sum of the number isÂ
(5824)1/3
28
24
24
What least value must be assigned to '*' so that the number 451*603 is exactly divisible by 9?
7
8
5
5