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Arithmetic Progression Analogy - Absolute-Beginner Level: core concept mastery Arithmetic Progression Analogy ABSOLUTE BEGINNER

This skill primer 🌟 worksheet focuses on Arithmetic Progression Analogy - a key topic in Number Analogy. You'll solve 20 absolute-beginner-level problems (Worksheet 1 of 10). The primary focus is on core concept mastery. Master arithmetic progression analogy problems, arithmetic progression analogy reasoning questions, and arithmetic progression analogy practice through systematic practice.

📝 Worksheet 1 of 10 • 20 questions • ⏱️ Estimated time: 20 minutes • 🎯 Absolute Beginner level

What you'll learn in this worksheet:
Your progress through Arithmetic Progression Analogy
Worksheet 1 of 10 (0% complete)

Question 1

Find the missing number: 2 : 8 (n=4) :: 8 : ?
The nth term formula: a + (n-1)d. For 8, term 4 = 14

Question 2

Find the missing number: 8, 12 : 4 :: 4, ? : ?
In AP, common difference = 4. Next term after 4 is 8

Question 3

Find the missing number: 3, 6 : 3 :: 8, ? : ?
In AP, common difference = 3. Next term after 8 is 11

Question 4

Find the missing number: 3, 8 : 5 :: 2, ? : ?
In AP, common difference = 5. Next term after 2 is 7

Question 5

Find the missing number: 9, 14 : 5 :: 8, ? : ?
In AP, common difference = 5. Next term after 8 is 13

Question 6

Find the missing number: 2 : sum of 3 terms = 12 :: 1 : sum of 3 terms = ?
Sum of 3 terms of AP: n/2 × (2a + (n-1)d). For 1, sum = 9

Question 7

Find the missing number: 2 : sum of 3 terms = 15 :: 5 : sum of 3 terms = ?
Sum of 3 terms of AP: n/2 × (2a + (n-1)d). For 5, sum = 24

Question 8

Find the missing number: 1 : sum of 2 terms = 5 :: 5 : sum of 2 terms = ?
Sum of 2 terms of AP: n/2 × (2a + (n-1)d). For 5, sum = 13

Question 9

Find the missing number: 3, 7 : 4 :: 9, ? : ?
In AP, common difference = 4. Next term after 9 is 13

Question 10

Find the missing number: 1 : sum of 2 terms = 4 :: 3 : sum of 2 terms = ?
Sum of 2 terms of AP: n/2 × (2a + (n-1)d). For 3, sum = 8

Question 11

Find the missing number: 7 : 13 (n=4) :: 4 : ?
The nth term formula: a + (n-1)d. For 4, term 4 = 10

Question 12

Find the missing number: 3 : sum of 3 terms = 21 :: 3 : sum of 3 terms = ?
Sum of 3 terms of AP: n/2 × (2a + (n-1)d). For 3, sum = 21

Question 13

Find the missing number: 1 : sum of 3 terms = 15 :: 2 : sum of 3 terms = ?
Sum of 3 terms of AP: n/2 × (2a + (n-1)d). For 2, sum = 18

Question 14

Find the missing number: 5 : sum of 2 terms = 14 :: 2 : sum of 2 terms = ?
Sum of 2 terms of AP: n/2 × (2a + (n-1)d). For 2, sum = 8

Question 15

Find the missing number: 4 : 10 (n=3) :: 4 : ?
The nth term formula: a + (n-1)d. For 4, term 3 = 10

Question 16

Find the missing number: 5 : sum of 2 terms = 14 :: 4 : sum of 2 terms = ?
Sum of 2 terms of AP: n/2 × (2a + (n-1)d). For 4, sum = 12

Question 17

Find the missing number: 5 : 10 (n=2) :: 7 : ?
The nth term formula: a + (n-1)d. For 7, term 2 = 12

Question 18

Find the missing number: 4 : sum of 3 terms = 18 :: 5 : sum of 3 terms = ?
Sum of 3 terms of AP: n/2 × (2a + (n-1)d). For 5, sum = 21

Question 19

Find the missing number: 5 : 13 (n=3) :: 5 : ?
The nth term formula: a + (n-1)d. For 5, term 3 = 13

Question 20

Find the missing number: 5, 7 : 2 :: 8, ? : ?
In AP, common difference = 2. Next term after 8 is 10
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