Question
Two numbers are in the ratio 7:9. If the larger number is increased by 25 and the smaller number is decreased by 10, then the larger number becomes twice the smaller number. Find the larger number.
Solution
ATQ, Let the larger number = 9x The smaller number = 7x (9x + 25)/(7x β 10) = 2/1 9x + 25 = 14x β 20 5x = 45 x = 9 The larger number = 9 Γ 9 = 81
More No. System Questions
- The divisor is 30% of the quotient and 3 times the remainder. If the remainder is 5, then what is the dividend?
- Tanu has 5 stickers, and Megha has 4 stickers. When Kasish joins them, all 9 stickers are redistributed equally among the three, meaning each person receiv...
- On reversing its digits, a two-digit number becomes 78 less than 180% of the original number. Also, the difference between the digits is 2 (tens digit larg...
- For what number of values of 'z' is the number 1269zq divisible by 15?
- The sum of the digits of a two-digit number is 7. If 45 is subtracted from this number, the resulting number has its digits reversed. Determine the origina...
- Find the difference between minimum and maximum value of 'j' such that '7j5302' is always divisible by 3.
- Find the smallest number which when divided by 8, 12 and 15 leaves a remainder of 5 in each case.
- The difference of Β and its reciprocal is equal to
- Two numbers differ by 5 and their sum is 55. Find them.
- If the expression (px3 Β + x2 Β - 2x - q) is divisible by (x-1) and (x + 1), what are the values of p and q respectively ?