Jack and Jill went up the hill to fetch a pail of water. having filled the pail to the full. Jack fell down, spilling

of water, before Jill caught the pail. She then tumbled down the hill, spilling

of the remainder. what fraction of the water fills the pail?
Answers
Answered by
15
Total amount of water in pail is basically 1/1
If 2/3 was spilt, we basically subtract 2/3 from 1.

Next, 1/5 of the remainder (which we just calculated, 1/3) was lost. Therefore, we need to first find 1/5 of 1/3 and then subtract that value from 1/3.

Therefore 4/15th of the initial water remains in the pail.
If 2/3 was spilt, we basically subtract 2/3 from 1.
Next, 1/5 of the remainder (which we just calculated, 1/3) was lost. Therefore, we need to first find 1/5 of 1/3 and then subtract that value from 1/3.
Therefore 4/15th of the initial water remains in the pail.
Answered by
3
yes this is the correct answer
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