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Master Age Product Puzzle - Intermediate-Advanced Level Problems Age Product Puzzle INTERMEDIATE ADVANCED

Excel in competitive exams with this self assessment worksheet on Age Product Puzzle. Worksheet 7 of 10 contains 20 intermediate-advanced-level problems. Target your accuracy improvement skills while practicing age product puzzle shortcut methods, age product puzzle bank exam questions, and age product puzzle ssc cgl.

📝 Worksheet 7 of 10 • 20 questions • ⏱️ Estimated time: 20 minutes • 🎯 Intermediate Advanced level

What you'll learn in this worksheet:
Your progress through Age Product Puzzle
Worksheet 7 of 10 (66% complete)

Question 1

The product of the ages of Ashish and Shailesh is 384, and the sum of their ages is 40. Find Ashish's age.
Let ages be x and y.
xy = 384
x + y = 40
Solving gives x = 16, y = 24
Therefore, Ashish's age = 16

Question 2

The product of the ages of Olivia and Stella is 160, and the sum of their ages is 26. Find Olivia's age.
Let ages be x and y.
xy = 160
x + y = 26
Solving gives x = 10, y = 16
Therefore, Olivia's age = 16

Question 3

The product of the ages of Indu and Hugo is 234, and the difference between their ages is 5. Find Indu's age.
Let ages be x and y.
xy = 234
x - y = 5
Solving gives x = 13, y = 18
Therefore, Indu's age = 13

Question 4

The product of the ages of Wyatt and Freya is 192, and the difference between their ages is 4. Find Wyatt's age.
Let ages be x and y.
xy = 192
x - y = 4
Solving gives x = 12, y = 16
Therefore, Wyatt's age = 16

Question 5

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

Question 6

The product of the ages of Eleanor and Robert is 336, and the sum of their ages is 37. Find Eleanor's age.
Let ages be x and y.
xy = 336
x + y = 37
Solving gives x = 16, y = 21
Therefore, Eleanor's age = 16

Question 7

The product of the ages of Enzo and Zoe is 360, and the difference between their ages is 2. Find Enzo's age.
Let ages be x and y.
xy = 360
x - y = 2
Solving gives x = 18, y = 20
Therefore, Enzo's age = 20

Question 8

The product of the ages of Enzo and Tanu is 286, and the difference between their ages is 15. Find Enzo's age.
Let ages be x and y.
xy = 286
x - y = 15
Solving gives x = 11, y = 26
Therefore, Enzo's age = 11

Question 9

The product of the ages of Dolly and Anjali is 140, and the sum of their ages is 24. Find Dolly's age.
Let ages be x and y.
xy = 140
x + y = 24
Solving gives x = 10, y = 14
Therefore, Dolly's age = 14

Question 10

The product of the ages of Ria and Emilia is 200, and the sum of their ages is 30. Find Ria's age.
Let ages be x and y.
xy = 200
x + y = 30
Solving gives x = 10, y = 20
Therefore, Ria's age = 10

Question 11

The product of the ages of Vani and David is 260, and the difference between their ages is 7. Find Vani's age.
Let ages be x and y.
xy = 260
x - y = 7
Solving gives x = 13, y = 20
Therefore, Vani's age = 20

Question 12

The product of the ages of Tarun and Neeraj is 384, and the difference between their ages is 8. Find Tarun's age.
Let ages be x and y.
xy = 384
x - y = 8
Solving gives x = 16, y = 24
Therefore, Tarun's age = 24

Question 13

The product of the ages of Sangeeta and Vivek is 308, and the difference between their ages is 8. Find Sangeeta's age.
Let ages be x and y.
xy = 308
x - y = 8
Solving gives x = 14, y = 22
Therefore, Sangeeta's age = 14

Question 14

The product of the ages of Addison and Prasanna is 342, and the difference between their ages is 1. Find Addison's age.
Let ages be x and y.
xy = 342
x - y = 1
Solving gives x = 18, y = 19
Therefore, Addison's age = 18

Question 15

The product of the ages of Manpreet and Gunjan is 150, and the difference between their ages is 5. Find Manpreet's age.
Let ages be x and y.
xy = 150
x - y = 5
Solving gives x = 10, y = 15
Therefore, Manpreet's age = 15

Question 16

The product of the ages of Julian and David is 240, and the sum of their ages is 31. Find Julian's age.
Let ages be x and y.
xy = 240
x + y = 31
Solving gives x = 15, y = 16
Therefore, Julian's age = 15

Question 17

The product of the ages of Rani and Milo is 280, and the sum of their ages is 34. Find Rani's age.
Let ages be x and y.
xy = 280
x + y = 34
Solving gives x = 14, y = 20
Therefore, Rani's age = 20

Question 18

The product of the ages of Victor and Delilah is 105, and the difference between their ages is 8. Find Victor's age.
Let ages be x and y.
xy = 105
x - y = 8
Solving gives x = 7, y = 15
Therefore, Victor's age = 15

Question 19

The product of the ages of Rowan and Kavita is 180, and the sum of their ages is 27. Find Rowan's age.
Let ages be x and y.
xy = 180
x + y = 27
Solving gives x = 12, y = 15
Therefore, Rowan's age = 12

Question 20

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