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Two methods:
B to the total.
C points to the total.
The total is 24 (3 8 7 40) 120 and 120 3 8 45.
B gets 120 9 20 54 copies.
C gets 120 7 40 21.
There are a total of x copies. Then Class A is assigned to 3 8x books, and Class B is assigned to 3 8* books.
Class C has this book.
There is x=120
A gets 120 3 8 45.
B gets 120 9 20 54 copies.
C gets 120 7 40 21.
Answer: Class A gets 45 books, Class B gets 54 books, and Class C gets 21 books.
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..o(> oDon't (+Stun ( o Ah! (=@__=)**?I lean on ( o ) convex ( o ) yes! La-la-la.
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24 divided by (1-3 8-3 8-1 5) = 480 (Ben) Class A: 480 * 3 8 = 180 (Ben).
Class B: 480 * (3 8 + 1 5) = 276 (Ben) Class C: 180-24 = 156 (Ben).
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Suppose that if A and B do not rest, A completes 1 30 (1/30) per day, and B completes 1 40 (1/40) per day, they can be completed in 25 days together:
And in 25 days they actually completed 1, a total of less completion: 35 24-1 = 11 24 less completed 11 24 because both A and B rested.
A: The number of days required for B to complete it alone.
Efficiency. 4:3 (inversely proportional to the number of days required to complete it individually).
Number of days off.
2:1 for less completion.
A is less completed: 11 24 8 11 = 1 3 (proportional) A rests days: 1 3 1 30 = 10 (days) (total work efficiency = working hours).
Number of days B rests: 10 2 = 5 (days).
The number of days B breaks can also be found as follows: (the process before the space remains unchanged) B has completed 11 24 3 11 = 1 8 (proportional) B has rested for the number of days: 1 8 1 40 = 5 (days) (total work efficiency = working hours).
Answer: B took a break for 5 days.
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The speed ratio of A and B is 3:4
The velocity ratio of B and C is 2:3=4:6
The ratio of A, B, and C is 3:4:6
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The ratio of A, B, and C is 3:4:6, the speed ratio of A and B is 3:4, and the speed ratio of B and C is 2:3=4:6
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The velocity ratio of B and C is 2:3=4:6
The ratio of A, B, and C is 3:4:6
Method 1:
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