If you can solve a system like this when all three variables are present, you should be able to solve this system, too.
Hint....
The first equation is one involving just x and y.....can you combine the second and third equations to get another that involves just x and y? (multiply the second equation by 5, and the third equation by 3....add the results)
5*0x + 5*2y + 5*3z = 5*8
0x + 10y + 15z = 40
3*4x + 3*0y - 3*5z = 3*7
12x + 0y - 15z = 21
Or....
10y + 15z = 40
12x - 15z = 21
Add those together...you will get
12x + 10y = 61
Now...use THAT, and the first equation in your system, which involved only x and y:
3x + 4y = 19
12x + 10y = 61
Ok...you take it from here.
If you are still having trouble, please repost, showing what you've done.
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