A finishes a job in 15 days and B in 30 days. In how many days can they finish together?
Explanation:
In work problems, the key is to find each person's work rate (fraction of job per day). Rate = 1 ÷ Days. Add rates when working together. Never add the days directly. Combined rate = 1/15 + 1/30. Time = 450/45 = 10 days.
A can finish a work in 12 days. What fraction of work does A complete in 2 days?
-
A.
3/12
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B.
2/14
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C.
10/12
-
D.
2/12
✓
Explanation:
In work problems, the key is to find each person's work rate (fraction of job per day). Rate = 1 ÷ Days. Add rates when working together. Never add the days directly. Daily work = 1/12. In 2 days, work done = 2/12.
A can complete a task in 14 days. After working alone for 11 days, how many days of work remain?
Explanation:
In work problems, the key is to find each person's work rate (fraction of job per day). Rate = 1 ÷ Days. Add rates when working together. Never add the days directly. If A takes 14 days total, remaining days after 11 days = 14 - 11 = 3.
A finishes a job in 12 days and B in 24 days. In how many days can they finish together?
Explanation:
In work problems, the key is to find each person's work rate (fraction of job per day). Rate = 1 ÷ Days. Add rates when working together. Never add the days directly. Combined rate = 1/12 + 1/24. Time = 288/36 = 8 days.
A can complete a task in 12 days. After working alone for 7 days, how many days of work remain?
Explanation:
In work problems, the key is to find each person's work rate (fraction of job per day). Rate = 1 ÷ Days. Add rates when working together. Never add the days directly. If A takes 12 days total, remaining days after 7 days = 12 - 7 = 5.
A can finish a work in 15 days. What fraction of work does A complete in 5 days?
-
A.
5/15
✓
-
B.
6/15
-
C.
10/15
-
D.
5/17
Explanation:
In work problems, the key is to find each person's work rate (fraction of job per day). Rate = 1 ÷ Days. Add rates when working together. Never add the days directly. Daily work = 1/15. In 5 days, work done = 5/15.
A can complete a task in 13 days. After working alone for 4 days, how many days of work remain?
Explanation:
In work problems, the key is to find each person's work rate (fraction of job per day). Rate = 1 ÷ Days. Add rates when working together. Never add the days directly. If A takes 13 days total, remaining days after 4 days = 13 - 4 = 9.
A finishes a job in 9 days and B in 18 days. In how many days can they finish together?
Explanation:
In work problems, the key is to find each person's work rate (fraction of job per day). Rate = 1 ÷ Days. Add rates when working together. Never add the days directly. Combined rate = 1/9 + 1/18. Time = 162/27 = 6 days.
A can complete a task in 12 days. After working alone for 3 days, how many days of work remain?
Explanation:
In work problems, the key is to find each person's work rate (fraction of job per day). Rate = 1 ÷ Days. Add rates when working together. Never add the days directly. If A takes 12 days total, remaining days after 3 days = 12 - 3 = 9.
A finishes a job in 8 days and B in 24 days. In how many days can they finish together?
Explanation:
In work problems, the key is to find each person's work rate (fraction of job per day). Rate = 1 ÷ Days. Add rates when working together. Never add the days directly. Combined rate = 1/8 + 1/24. Time = 192/32 = 6 days.
A can complete a task in 14 days. After working alone for 3 days, how many days of work remain?
Explanation:
In work problems, the key is to find each person's work rate (fraction of job per day). Rate = 1 ÷ Days. Add rates when working together. Never add the days directly. If A takes 14 days total, remaining days after 3 days = 14 - 3 = 11.
A finishes a job in 10 days and B in 15 days. In how many days can they finish together?
Explanation:
In work problems, the key is to find each person's work rate (fraction of job per day). Rate = 1 ÷ Days. Add rates when working together. Never add the days directly. Combined rate = 1/10 + 1/15. Time = 150/25 = 6 days.
A can complete a task in 12 days. After working alone for 4 days, how many days of work remain?
Explanation:
In work problems, the key is to find each person's work rate (fraction of job per day). Rate = 1 ÷ Days. Add rates when working together. Never add the days directly. If A takes 12 days total, remaining days after 4 days = 12 - 4 = 8.
A can finish a work in 9 days. What fraction of work does A complete in 6 days?
-
A.
3/9
-
B.
7/9
-
C.
6/11
-
D.
6/9
✓
Explanation:
In work problems, the key is to find each person's work rate (fraction of job per day). Rate = 1 ÷ Days. Add rates when working together. Never add the days directly. Daily work = 1/9. In 6 days, work done = 6/9.
A can complete a task in 11 days. After working alone for 5 days, how many days of work remain?
Explanation:
In work problems, the key is to find each person's work rate (fraction of job per day). Rate = 1 ÷ Days. Add rates when working together. Never add the days directly. If A takes 11 days total, remaining days after 5 days = 11 - 5 = 6.
A can finish a work in 14 days. What fraction of work does A complete in 4 days?
-
A.
10/14
-
B.
5/14
-
C.
4/16
-
D.
4/14
✓
Explanation:
In work problems, the key is to find each person's work rate (fraction of job per day). Rate = 1 ÷ Days. Add rates when working together. Never add the days directly. Daily work = 1/14. In 4 days, work done = 4/14.
A can complete a task in 13 days. After working alone for 3 days, how many days of work remain?
Explanation:
In work problems, the key is to find each person's work rate (fraction of job per day). Rate = 1 ÷ Days. Add rates when working together. Never add the days directly. If A takes 13 days total, remaining days after 3 days = 13 - 3 = 10.
A can finish a work in 12 days. What fraction of work does A complete in 3 days?
-
A.
4/12
-
B.
3/12
✓
-
C.
9/12
-
D.
3/14
Explanation:
In work problems, the key is to find each person's work rate (fraction of job per day). Rate = 1 ÷ Days. Add rates when working together. Never add the days directly. Daily work = 1/12. In 3 days, work done = 3/12.
A can complete a task in 20 days. After working alone for 9 days, how many days of work remain?
Explanation:
In work problems, the key is to find each person's work rate (fraction of job per day). Rate = 1 ÷ Days. Add rates when working together. Never add the days directly. If A takes 20 days total, remaining days after 9 days = 20 - 9 = 11.
A can finish a work in 9 days. What fraction of work does A complete in 4 days?
-
A.
5/9
-
B.
4/11
-
C.
4/9
✓
-
D.
4/9 (1)
Explanation:
In work problems, the key is to find each person's work rate (fraction of job per day). Rate = 1 ÷ Days. Add rates when working together. Never add the days directly. Daily work = 1/9. In 4 days, work done = 4/9.
A can complete a task in 11 days. After working alone for 7 days, how many days of work remain?
Explanation:
In work problems, the key is to find each person's work rate (fraction of job per day). Rate = 1 ÷ Days. Add rates when working together. Never add the days directly. If A takes 11 days total, remaining days after 7 days = 11 - 7 = 4.
A finishes a job in 12 days and B in 12 days. In how many days can they finish together?
Explanation:
In work problems, the key is to find each person's work rate (fraction of job per day). Rate = 1 ÷ Days. Add rates when working together. Never add the days directly. Combined rate = 1/12 + 1/12. Time = 144/24 = 6 days.
A can complete a task in 15 days. After working alone for 3 days, how many days of work remain?
Explanation:
In work problems, the key is to find each person's work rate (fraction of job per day). Rate = 1 ÷ Days. Add rates when working together. Never add the days directly. If A takes 15 days total, remaining days after 3 days = 15 - 3 = 12.
A can complete a task in 16 days. After working alone for 10 days, how many days of work remain?
Explanation:
In work problems, the key is to find each person's work rate (fraction of job per day). Rate = 1 ÷ Days. Add rates when working together. Never add the days directly. If A takes 16 days total, remaining days after 10 days = 16 - 10 = 6.
A can finish a work in 7 days. What fraction of work does A complete in 4 days?
-
A.
3/7
-
B.
4/9
-
C.
4/7
✓
-
D.
5/7
Explanation:
In work problems, the key is to find each person's work rate (fraction of job per day). Rate = 1 ÷ Days. Add rates when working together. Never add the days directly. Daily work = 1/7. In 4 days, work done = 4/7.
A can complete a task in 10 days. After working alone for 7 days, how many days of work remain?
Explanation:
In work problems, the key is to find each person's work rate (fraction of job per day). Rate = 1 ÷ Days. Add rates when working together. Never add the days directly. If A takes 10 days total, remaining days after 7 days = 10 - 7 = 3.
A can finish a work in 8 days. What fraction of work does A complete in 3 days?
-
A.
5/8
-
B.
4/8
-
C.
3/10
-
D.
3/8
✓
Explanation:
In work problems, the key is to find each person's work rate (fraction of job per day). Rate = 1 ÷ Days. Add rates when working together. Never add the days directly. Daily work = 1/8. In 3 days, work done = 3/8.
A can complete a task in 12 days. After working alone for 6 days, how many days of work remain?
Explanation:
In work problems, the key is to find each person's work rate (fraction of job per day). Rate = 1 ÷ Days. Add rates when working together. Never add the days directly. If A takes 12 days total, remaining days after 6 days = 12 - 6 = 6.
A can finish a work in 13 days. What fraction of work does A complete in 5 days?
-
A.
8/13
-
B.
6/13
-
C.
5/13
✓
-
D.
5/15
Explanation:
In work problems, the key is to find each person's work rate (fraction of job per day). Rate = 1 ÷ Days. Add rates when working together. Never add the days directly. Daily work = 1/13. In 5 days, work done = 5/13.
A can complete a task in 14 days. After working alone for 7 days, how many days of work remain?
Explanation:
In work problems, the key is to find each person's work rate (fraction of job per day). Rate = 1 ÷ Days. Add rates when working together. Never add the days directly. If A takes 14 days total, remaining days after 7 days = 14 - 7 = 7.