Sally is helping her dad dig worms for fishing.
He uses 4 worms on the hook and reckons on having to replace an average of one of these each time he casts. He casts 12 times an hour. Today he will fish 5 ponds, spending an hour at the first four and an hour and a half at the fifth. He always discards worms on the hook when walking between ponds.
How many worms are in the tin for there to be 'exactly enough' ?
Here's my analysis:
First 4 ponds: 4 starting worms for each, 12 casts therefore 12 replacement worms for each
Thus (4+12) x 4
Last pond: 4 starting worms, 12 casts/hour therefore in 90 mins 18 casts => 18 replacement worms
Thus 4 + 18
Therefore total answer is 64 + 22 = 86.
Who agrees?
He uses 4 worms on the hook and reckons on having to replace an average of one of these each time he casts. He casts 12 times an hour. Today he will fish 5 ponds, spending an hour at the first four and an hour and a half at the fifth. He always discards worms on the hook when walking between ponds.
How many worms are in the tin for there to be 'exactly enough' ?
Here's my analysis:
First 4 ponds: 4 starting worms for each, 12 casts therefore 12 replacement worms for each
Thus (4+12) x 4
Last pond: 4 starting worms, 12 casts/hour therefore in 90 mins 18 casts => 18 replacement worms
Thus 4 + 18
Therefore total answer is 64 + 22 = 86.
Who agrees?