Question
Find the Income of Suleiman? Statement I:
Suleiman's income exceeds Salman's by Rs. 8000, and Salman's savings amount to Rs. 15,000. Statement II: The income of Salman and Salma is in the ratio 9:8, while their expenditures are in the ratio 5:4. Salma's savings are Rs. 10,000 less than Suleiman's savings. The question consists of two statements I and II given below it. You have to decide whether the data provided in the statements are sufficient to answer the question or not.Solution
Answer: E Statement I: Let the income of Suleiman = Rs. aΒ So the income of Salman = (a β 8000) Savings of Salman = Rs. 15000 So, Expenditure of Salman = (a β 8000) β 15000 = a β 23000 This statement alone is not sufficient to answer the question. Statement II: We have only ratios in this statement, so we are not able to answer the question. On combining (I and II), Income of Salma = 8/9 x (a β 8000) Expenditure of Salma = 4/5 x (a β 23000) Savings of Salma = [8/9 x (a β 8000) - 4/5 x (a β 23000)] Savings of Suleiman = [8/9 x (a β 8000) - 4/5 x (a β 23000)] + 10000 Both statements together are not sufficient to answer Hence answer is option E
When a number is divided by 17 remainder is 11. Find the remainder when five times of the same number is divided by 17.
The cost of 3 notebooks and 2 erasers is Rs.47, and the cost of 5 notebooks and 4 erasers is Rs.83. What is the total price (in Rs) of 2 notebooks and 3...
What is the greatest four-digit number that leaves remainders 1, 2 and 3 respectively when divided by 2, 3 and 4?
- Determine the value of 'n' if '87n9812' is always divisible by 9.
How many unique five-digit numbers can be created using the digits 0, 1, 5, 6, 7, and 8, without repeating any digit?
If z = 3 β 4i, find |zΒ²|.
When N is divided by 5 the remainder is 2. What is the remainder, when nΒ³ is divided by 5?
Find the unit digit of the expression: 1! + 4! + 6! + 9! + 25!.
A number is increased by 20% then reduced by 20%. If final value is 144, find original number.
If 'N' is the greatest four digit number which when divided by 27, 6, 8 and 9 Leaves in each case the same remainder of 5, then the sum of the digits of...