It is observed that in each case, every term except the first term bears a constant ratio to the term immediately preceding it. Such sequences are called: Option 1: Arithmetic Progression Option 2: Geometric Progression Option 3: Harmonic Progression Option 4: Aritmetic cum Geometric Progression

Answer: Geometric Progression. Solution: A constant ratio between successive terms defines a geometric progression, of the form a, ar, ar^2, with common ratio r. A constant difference instead would define an arithmetic progression.

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It is observed that in each case, every term except the first term bears a constant ratio to the term immediately preceding it. Such sequences are called:

Arithmetic Progression

Geometric Progression

Harmonic Progression

Aritmetic cum Geometric Progression

✅ Correct Option: 2

A constant ratio between successive terms defines a geometric progression, of the form $a, ar, ar^2, \ldots$ with common ratio $r$ . A constant difference instead would define an arithmetic progression.

2026: 26 May Shift 1

Which of the following list of numbers is/are an Arithmetic Progression?

(A) 6, 12, 18, 24…

(B) 1, 3, 5, 7…

(D) 21, 18, 15…

Choose the correct answer from the options given below:

2025: 15 May Shift 1

If : $a + b + c = 14$ and $a^2 + b^2 + c^2 = 96$ , then $(ab + bc + ca)$ is

2023: 28 May Shift 1

If $5^x = 6^y = 30^7$ , then what is the value of $\frac{1}{x}+\frac{1}{y}$ ?

2026: 31 May Shift 1

How many terms are there in the Arithmetic Progression given below?

7, 13, 19, ..., 205

2023: 21 May Shift 1

The minimum number of colours to required paint all sides of a cube that no two adjacent faces may have the same colour is.

2023: 15 June Shift 2

The sum of an Infinite geometric series is 4 and the sum of the cubes of the terms of the same GP is 192. The common ratio of the original geometric series is:

It is observed that in each case, every term except the first term bears a constant ratio to the term immediately preceding it. Such sequences are called:

Solution

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