Maths Puzzles: Part 6

The video tutorial explains solutions to four math puzzles, each designed to enhance problem-solving skills. The first puzzle involves calculating the initial number of sweets Jamie had. The second puzzle determines how many days a caterpillar takes to climb a wall. The third puzzle finds the minimum number of breaks needed to separate a chocolate bar into individual squares. The final puzzle uses algebra to solve an age-related problem between a father and son. Each puzzle is explained step-by-step, encouraging viewers to pause and attempt solving them independently.

If Jamie ends up with 7 sweets after giving away half and eating 3, how many did she originally have?

• 10

• 14

• 20

• 24

How many days does it take for a caterpillar to climb a 10m wall if it climbs 3m each day but slips back 2m each night?

• 10 days

• 8 days

• 7 days

• 5 days

What is the minimum number of breaks needed to separate a chocolate bar made of 24 squares?

• 25

• 24

• 23

• 22

If a father is three times as old as his son and in 10 years he will be twice as old, how old is the son now?

• 5 years

• 15 years

• 10 years

• 20 years

If a father is three times as old as his son, how old is the father now if the son is 10 years old?

• 35 years

• 25 years

• 20 years

• 30 years