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Age Product Puzzle - Intermediate Level: tricky scenarios handling Age Product Puzzle INTERMEDIATE

This expert challenge 📈 worksheet focuses on Age Product Puzzle - a key topic in Age Based Puzzles. You'll solve 20 intermediate-level problems (Worksheet 5 of 10). The primary focus is on tricky scenarios handling. Master how to solve age product puzzle, age product puzzle tricks, and age product puzzle shortcut methods through systematic practice.

📝 Worksheet 5 of 10 • 20 questions • ⏱️ Estimated time: 20 minutes • 🎯 Intermediate level

What you'll learn in this worksheet:
Your progress through Age Product Puzzle
Worksheet 5 of 10 (44% complete)

Question 1

The product of the ages of Shobhit and Shlok is 112, and the sum of their ages is 23. Find Shobhit's age.
Let ages be x and y.
xy = 112
x + y = 23
Solving gives x = 7, y = 16
Therefore, Shobhit's age = 16

Question 2

The product of the ages of Urvi and Emmett is 240, and the sum of their ages is 32. Find Urvi's age.
Let ages be x and y.
xy = 240
x + y = 32
Solving gives x = 12, y = 20
Therefore, Urvi's age = 20

Question 3

The product of the ages of Akash and Ivan is 150, and the sum of their ages is 25. Find Akash's age.
Let ages be x and y.
xy = 150
x + y = 25
Solving gives x = 10, y = 15
Therefore, Akash's age = 10

Question 4

The product of the ages of Jude and Bhuvnesh is 600, and the difference between their ages is 10. Find Jude's age.
Let ages be x and y.
xy = 600
x - y = 10
Solving gives x = 20, y = 30
Therefore, Jude's age = 20

Question 5

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

Question 6

The product of the ages of Brielle and Kalpana is 72, and the difference between their ages is 6. Find Brielle's age.
Let ages be x and y.
xy = 72
x - y = 6
Solving gives x = 6, y = 12
Therefore, Brielle's age = 6

Question 7

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

Question 8

The product of the ages of Madison and Manan is 378, and the difference between their ages is 3. Find Madison's age.
Let ages be x and y.
xy = 378
x - y = 3
Solving gives x = 18, y = 21
Therefore, Madison's age = 18

Question 9

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

Question 10

The product of the ages of Gauri and Kiran is 84, and the sum of their ages is 19. Find Gauri's age.
Let ages be x and y.
xy = 84
x + y = 19
Solving gives x = 7, y = 12
Therefore, Gauri's age = 12

Question 11

The product of the ages of Manoj and Mridul is 400, and the difference between their ages is 9. Find Manoj's age.
Let ages be x and y.
xy = 400
x - y = 9
Solving gives x = 16, y = 25
Therefore, Manoj's age = 16

Question 12

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

Question 13

The product of the ages of Gauri and Skylar is 156, and the difference between their ages is 1. Find Gauri's age.
Let ages be x and y.
xy = 156
x - y = 1
Solving gives x = 12, y = 13
Therefore, Gauri's age = 13

Question 14

The product of the ages of Ram and Ava is 504, and the sum of their ages is 45. Find Ram's age.
Let ages be x and y.
xy = 504
x + y = 45
Solving gives x = 21, y = 24
Therefore, Ram's age = 24

Question 15

The product of the ages of Ramesh and Ria is 240, and the sum of their ages is 32. Find Ramesh's age.
Let ages be x and y.
xy = 240
x + y = 32
Solving gives x = 12, y = 20
Therefore, Ramesh's age = 12

Question 16

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

Question 17

The product of the ages of Bhavna and Namrata is 168, and the sum of their ages is 26. Find Bhavna's age.
Let ages be x and y.
xy = 168
x + y = 26
Solving gives x = 12, y = 14
Therefore, Bhavna's age = 14

Question 18

The product of the ages of Rahul and Grace is 224, and the sum of their ages is 30. Find Rahul's age.
Let ages be x and y.
xy = 224
x + y = 30
Solving gives x = 14, y = 16
Therefore, Rahul's age = 16

Question 19

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

Question 20

The product of the ages of Vivek and Kapil is 400, and the difference between their ages is 9. Find Vivek's age.
Let ages be x and y.
xy = 400
x - y = 9
Solving gives x = 16, y = 25
Therefore, Vivek's age = 16
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