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Age Product Puzzle - Expert Level: conceptual clarity Age Product Puzzle EXPERT

This skill evaluation ⚡ worksheet focuses on Age Product Puzzle - a key topic in Age Based Puzzles. You'll solve 20 expert-level problems (Worksheet 9 of 10). The primary focus is on conceptual clarity. Master age product puzzle ssc cgl, age product puzzle reasoning tricks, and fast age product puzzle solving through systematic practice.

📝 Worksheet 9 of 10 • 20 questions • ⏱️ Estimated time: 20 minutes • 🎯 Expert level

What you'll learn in this worksheet:
Your progress through Age Product Puzzle
Worksheet 9 of 10 (88% complete)

Question 1

The product of the ages of Shravan and Penelope is 440, and the sum of their ages is 42. Find Shravan's age.
Let ages be x and y.
xy = 440
x + y = 42
Solving gives x = 20, y = 22
Therefore, Shravan's age = 22

Question 2

The product of the ages of Ava and Ramesh is 132, and the difference between their ages is 1. Find Ava's age.
Let ages be x and y.
xy = 132
x - y = 1
Solving gives x = 11, y = 12
Therefore, Ava's age = 12

Question 3

The product of the ages of Neha and Narendra is 546, and the difference between their ages is 5. Find Neha's age.
Let ages be x and y.
xy = 546
x - y = 5
Solving gives x = 21, y = 26
Therefore, Neha's age = 21

Question 4

The product of the ages of Jai and Shakti is 364, and the difference between their ages is 12. Find Jai's age.
Let ages be x and y.
xy = 364
x - y = 12
Solving gives x = 14, y = 26
Therefore, Jai's age = 26

Question 5

The product of the ages of Anjali and Jasper is 432, and the sum of their ages is 42. Find Anjali's age.
Let ages be x and y.
xy = 432
x + y = 42
Solving gives x = 18, y = 24
Therefore, Anjali's age = 24

Question 6

The product of the ages of Brielle and Marcus is 350, and the difference between their ages is 5. Find Brielle's age.
Let ages be x and y.
xy = 350
x - y = 5
Solving gives x = 14, y = 25
Therefore, Brielle's age = 25

Question 7

The product of the ages of Revathi and Nidhi is 624, and the sum of their ages is 50. Find Revathi's age.
Let ages be x and y.
xy = 624
x + y = 50
Solving gives x = 24, y = 26
Therefore, Revathi's age = 26

Question 8

The product of the ages of Rakshit and Omkar is 200, and the difference between their ages is 10. Find Rakshit's age.
Let ages be x and y.
xy = 200
x - y = 10
Solving gives x = 10, y = 20
Therefore, Rakshit's age = 10

Question 9

The product of the ages of Neeraj and Sohan is 110, and the difference between their ages is 1. Find Neeraj's age.
Let ages be x and y.
xy = 110
x - y = 1
Solving gives x = 10, y = 11
Therefore, Neeraj's age = 10

Question 10

The product of the ages of Ira and Marco is 520, and the difference between their ages is 6. Find Ira's age.
Let ages be x and y.
xy = 520
x - y = 6
Solving gives x = 20, y = 26
Therefore, Ira's age = 26

Question 11

The product of the ages of Rachit and Raveena is 300, and the sum of their ages is 35. Find Rachit's age.
Let ages be x and y.
xy = 300
x + y = 35
Solving gives x = 15, y = 20
Therefore, Rachit's age = 15

Question 12

The product of the ages of Raelynn and Brooklyn is 624, and the difference between their ages is 2. Find Raelynn's age.
Let ages be x and y.
xy = 624
x - y = 2
Solving gives x = 24, y = 26
Therefore, Raelynn's age = 24

Question 13

The product of the ages of Bina and Joseph is 450, and the difference between their ages is 7. Find Bina's age.
Let ages be x and y.
xy = 450
x - y = 7
Solving gives x = 18, y = 25
Therefore, Bina's age = 18

Question 14

The product of the ages of Giselle and Karuna is 126, and the difference between their ages is 5. Find Giselle's age.
Let ages be x and y.
xy = 126
x - y = 5
Solving gives x = 9, y = 14
Therefore, Giselle's age = 9

Question 15

The product of the ages of Adrian and Brandon is 275, and the sum of their ages is 36. Find Adrian's age.
Let ages be x and y.
xy = 275
x + y = 36
Solving gives x = 11, y = 25
Therefore, Adrian's age = 25

Question 16

The product of the ages of Peyton and Eva is 520, and the difference between their ages is 6. Find Peyton's age.
Let ages be x and y.
xy = 520
x - y = 6
Solving gives x = 20, y = 26
Therefore, Peyton's age = 26

Question 17

The product of the ages of Pankaj and Manoj is 350, and the sum of their ages is 39. Find Pankaj's age.
Let ages be x and y.
xy = 350
x + y = 39
Solving gives x = 14, y = 25
Therefore, Pankaj's age = 25

Question 18

The product of the ages of Kinsley and Rakhi is 462, and the sum of their ages is 43. Find Kinsley's age.
Let ages be x and y.
xy = 462
x + y = 43
Solving gives x = 21, y = 22
Therefore, Kinsley's age = 22

Question 19

The product of the ages of Harper and Beatrice is 468, and the difference between their ages is 8. Find Harper's age.
Let ages be x and y.
xy = 468
x - y = 8
Solving gives x = 18, y = 26
Therefore, Harper's age = 18

Question 20

The product of the ages of Avinash and Shankar is 396, and the sum of their ages is 40. Find Avinash's age.
Let ages be x and y.
xy = 396
x + y = 40
Solving gives x = 18, y = 22
Therefore, Avinash's age = 18
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