A can do a piece of work in 12 days. B is 60 % more efficient to do the same work. If both of them work together then the number of days required to do the same work is
60 % more efficient, therefore total number of days required by him to do the complete work can be
obtained by the formula
12 *1 = 1.6 * x
=> x = 12 / 1.6 = 7.5
When both of them work together, the work of 1 day is (1/12) + (1/7.5) = 13/60
Hence total number of days required are 60/13
Add the digit and its multiplication
142 = 1*4*2+(1+4+2) = 15 reverse is 51
first digit in increase by 1 251
251 = 2*5*1+(2+5+1) = 18 reverse the number 81
first digit in increase by 1 381
381 = 3*8*1+(3+8+1) = 36 reverse is 63
first digit in increase by 1 463
463 = 4*6*3+(4+6+3) = 85 reverse is 58
first digit in increase by 1 558
558
Sum of a positive single digit number, its square & its cube is 3 more than a perfect square number. Sum of all such single digit numbers will be
Note: 0 is considered as a perfect square number
Let the number of boys and girls be x and y respectively.
Then, (x-y) = 12% of (x+y)
(x-y) = 3*(x+y)/25
Therefore
25x - 25y = 3x+3y
or
22x = 28y
x/y = 28/22
14/11
14:11
Option 9)