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The first method: set A x per hour, A and B 36 in 2 hours, B is 18-x per hour, A C is 48 per hour, C is 32-x per hour, and 96 per hour from B and C in 4 hours, 4 * (18-x + 32-x) = 96, x = 13, B is 5, C is 19, and the three people have a total of 37 per hour.
The second method: the faster method, from A and B 2 hours to 36, can A and B 1 hour to 18; In the same way, B and C are 24 for 1 hour, and A and C are 32 for 1 hour, and the sum of the three is that A B + B C + A C = 2 (A + B + C) = 74, then A B and C 1 hour 37
The lower three methods, let A be x B is y C is z to obtain a system of 3 yuan 1st order equations.
2(x+y)=36
4(y+z)=96
The solution is x=13
y=5z=19
x+y+z=37
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Direct Column Equations: Set up the number of pieces that A, B, and C work per hour as x y z, and have the title to list the equations:
2(x+y)=36 4(y+z)=96 Solve the system of equations, solve: x=13, y=5, z=19
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Let A, B, and C produce x, y, and z per hour, respectively, then there is a system of equations:
x+y=36/2=18
y+z=96/4=24
x+z=48/
The sum of the three equations is: 2x+2y+2z=18+24+32=74, so x+y+z=37
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A + B = 18 hours.
B + C = 24 hours.
A + C = 32 hours.
All add up: 2 * (A + B + C) = 74 hours.
So A, B, C = 37 hours.
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A and B have 18 in 1 hour, B and C have 24 in 1 hour, and A and C produce 32 in 1 hour (** should be 48).
AB + B C + A-C) 2=37
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Let A which is high, B, and C respectively produce x, y, and z when each small Li Yuan, then there is a system of equations:
x+y=36/2=18
y+z=96/4=24
x+z=48/
The sum of the three equations is: 2x+2y+2z=18+24+32=74, so x+y+z=37
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A + B = 18 hours.
B + C = 24 hours.
A + C = 32 hours.
All add up to the imitation paragraph: 2 * (A + B + C) = 74 hours.
Therefore, A is honored with B C = 37 hours.
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A and B 18 empty skins in 1 hour, B C 1 small bucket Pei 24 times, A C 1 hour production of 32 (** should be 48 in width).
AB + B C + A-C) 2=37
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Let the side length of the original iron sheet be x according to the meaning of the inscription (x-4 times 2) squared times 4=
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