Question
An amount of money was distributed among A, B and C in the ratio p: q:r. Consider the following statements : 1. A gets the maximum share if p is greater than (q +
An amount of money was distributed among A, B and C in the ratio p: q:r. Consider the following statements : 1. A gets the maximum share if p is greater than (q +
r). 2. C gets the minimum share if r is less than (p +
q). Which of the above statements is/are correct?
More Commonsense Reasoning High Level Questions
- The number 3798125P369 is divisible by 7. What is the value of the digit P?
- In an objective type test of 90 questions, 5 marks are allotted for every correct answer and 2 marks are deducted for every wrong answer. After attempting ...
- A biology class at high school predicted that a local population of animals will double in size every 12 years. The population at the beginning of the year...
- Consider the following statements : 1. The sum of 5 consecutive integers can be 100. 2. The product of three consecutive natural numbers can be equ...
- Let A, B and C represent distinct non- zero digits. Suppose x is the sum of all possible 3-digit numbers formed by A, Band C without repetition. Consider ...
- A, B and C are three places such that there are three different roads from A to B, four different roads from B to C and three different roads from A to C. ...
- If 32019 is divided by 10, then what is the remainder?
- There is a numeric lock which has a 3-digit PIN. The PIN contains digits 1 to 7. There is no repetition of digits. The digits in the PIN from left to right...
- There are eight equidistant points on a circle. How many right-angled triangles can be drawn using these points as vertices and taking the diameter as one ...
- There are 6 persons arranged in a row. Another person has to shake hands with 3 of them so that he should not shake hands with two consecutive persons. In ...
Hey! Ask a query
Please enter email id
The email must be a valid email address.
Please enter Mobile Number
Please enter valid Mobile Number
Please enter your Doubt