Home
Class 12
MATHS
If 2, 7, 9 and 5 are subtraced respectiv...

If 2, 7, 9 and 5 are subtraced respectively from four numbers in geometric progression, then the resulting numbers are in arithmetic progression. The smallest of the four numbers is

A

`-24`

B

`-12`

C

6

D

3

Text Solution

Verified by Experts

The correct Answer is:
A
Promotional Banner

Topper's Solved these Questions

  • A.P.,G.P.,H.P.

    MTG-WBJEE|Exercise WB JEE WORKOUT ( CATEGORY 3 : One or More than One Option Correct Type (2 Marks))|15 Videos
  • A.P.,G.P.,H.P.

    MTG-WBJEE|Exercise WB JEE Previous Years Questions ( CATEGORY 1: Single Option Correct Type (1 Mark ) )|14 Videos
  • A.P.,G.P.,H.P.

    MTG-WBJEE|Exercise WB JEE Previous Years Questions ( CATEGORY 2 : Single Option Correct Type (2 Mark ) )|5 Videos
  • APPLICATION OF DERIVATIVES

    MTG-WBJEE|Exercise WB JEE Previous Years Questions ( CATEGORY 3 : One or More than One Option Correct Type (2 Marks) )|11 Videos

Similar Questions

Explore conceptually related problems

Suppose 2,7,9,5 are subtracted respectively from first,second,third, fourth terms of a G.P consisting of four numbers,the resulting numbers are found to be in A.P,then smallest of the four numbers in the G.P is 1) -24,2) 0 3) 6 4) 3

The arithmetic mean of the cubes of first four natural numbers is

If a, b and c are three positive numbers in an arithmetic progression, then:

If a,b,c are in geometric progression and a,2b,3c are in arithmetic progression, then what is the common ratio r such that 0ltrlt1 ?

Seven integers A, B, C, D, E, F and G are to be arranged in an increasing order such that I. First four numbers are in arithmetic progression. II. Last four numbers are in geometric progression III. There exists one number between E and G. IV. There exist no numbers between A and B. V. D is the smallest number and E is the greatest. VI. A/D = G/C = F/A gt 1 VII. E = 960 The position and value of A is

let a < b , if the numbers a , b and 12 form a geometric progression and the numbers a , b and 9 form an arithmetic progression , then (a+b) is equal to:

If every term of a series in geometric progression is multiplied by a real number, then the resulting series also will be in geometric progression. [True/False]