Abhijit Guha Solutions for Chapter: Progression, Exercise 1: Practice Problems Level 1
Abhijit Guha Quantitative Aptitude Solutions for Exercise - Abhijit Guha Solutions for Chapter: Progression, Exercise 1: Practice Problems Level 1
Attempt the practice questions on Chapter 31: Progression, Exercise 1: Practice Problems Level 1 with hints and solutions to strengthen your understanding. Quantitative Aptitude for Competitive Examinations solutions are prepared by Experienced Embibe Experts.
Questions from Abhijit Guha Solutions for Chapter: Progression, Exercise 1: Practice Problems Level 1 with Hints & Solutions
The sum of three numbers in A.P. is and their product is , then the largest number is:

Find the sum of all odd integers less then but divisible by :

In an A.P, the term is and the sum of the first four terms is , then sum of first terms is:

On each birthday, Bikash received is multiple of from his father each year of his age. Find the sum, Bikash has received by the time he was years old:

In a G.P. series, the first term is and the common ratio is . The term is:

Which term of the G.P. is ?

In a G.P. series, the product of the first three terms is , then middle term is:

If are in G.P., then the value of is:
