#### Beatenberg

##### New member

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- Thread starter Beatenberg
- Start date

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- Joined
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Don't worry found the solution

Hey, that's great! Glad to hear it. I hope you'll come back again if you have difficulties in the future.Don't worry found the solution

- Joined
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I suspect that, by "found", the poster means exactly that. Google the exercise, and you'll "find" many complete worked solutions. ;-)Why don't you post your solution?

May help someone else...

If you're correct, that's quite sad that the original poster decided to take the easy way out and not actually learn anything. They may or may not come backI suspect that, by "found", the poster means exactly that. Google the exercise, and you'll "find" many complete worked solutions. ;-)

Ill have a shot. since OP bailed its some practice for me.

if x = tank 1 and y = tank 2

first equation is x=y

second is

x+3000 = 6(y-3000)

x+3000 = 6y - 18000

x= 6y-21000

insert into first equation

6y-21000 = y

5y = 21000

y = 4200

x and y are both 4200 litres

double check by putting 4200 into equation 2

4200+3000=6(4200-3000)

7200 = 7200

not sure if that was the most efficient way or not.

if x = tank 1 and y = tank 2

first equation is x=y

second is

x+3000 = 6(y-3000)

x+3000 = 6y - 18000

x= 6y-21000

insert into first equation

6y-21000 = y

5y = 21000

y = 4200

x and y are both 4200 litres

double check by putting 4200 into equation 2

4200+3000=6(4200-3000)

7200 = 7200

not sure if that was the most efficient way or not.

Last edited:

Truthfully, efficiency isn't all it's chalked up to be. While it can sometimes be helpful to be fairly quick at solving problems (e.g. on a test), it's far more important to get the right answer, even if it takes you a bit longer. The only tiny thing I'd caution about your work is that instead of plugging the answer you want to check back into one of the equations, you'll want to check if your answer makes sense in the context of the problem text. It's possible your answer checks with the second equation, but it's the wrong equation for the problem. In your case, your answer is that the tanks each started with 4200 liters in them. If 3000 liters is pumped from one tank into the other, the tanks have 1200 and 7200 liters, respectively. 7200 liters is six times as much as 1200 liters, so the answer checks out.Not sure if that was the most efficient way or not.

yeah. I did have to remind myself what the second equation actually meant when I got the answer 7200. I can see that has potential to be confusing.Truthfully, efficiency isn't all it's chalked up to be. While it can sometimes be helpful to be fairly quick at solving problems (e.g. on a test), it's far more important to get the right answer, even if it takes you a bit longer. The only tiny thing I'd caution about your work is that instead of plugging the answer you want to check back into one of the equations, you'll want to check if your answer makes sense in the context of the problem text. It's possible your answer checks with the second equation, but it's the wrong equation for the problem. In your case, your answer is that the tanks each started with 4200 liters in them. If 3000 liters is pumped from one tank into the other, the tanks have 1200 and 7200 liters, respectively. 7200 liters is six times as much as 1200 liters, so the answer checks out.