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Mathematics 19 Online
OpenStudy (anonymous):

How would you solve system of equation using mulitplication? 8y-7y= -1 7y-3y=2

OpenStudy (anonymous):

Hm, using multiplication...? I would solve this using row reduction. Also, did you mean 8y - 7y = -1 and 7y - 3y = 2, or was there a second variable used?

OpenStudy (anonymous):

Um, are there just all y's involved here or x's and y's?

OpenStudy (anonymous):

ahh! there are x's the first two are x on both; 8x and 7 x

OpenStudy (anonymous):

Ok. Are you using matrices to solve problems like this in class?

OpenStudy (anonymous):

no actually, I am learning from Khan academy but I am really confused. Supposedly there is 3 methods, subsitution multiplication and graphing..

OpenStudy (anonymous):

I need help on mulitplication

OpenStudy (anonymous):

Ok. Well, here is what I would do. Multiply the top equation by 7 and the bottom one by 8. That should make the coefficients of x the same (56). Then you can subtract the bottom equation from the top one to get some number times y = another number. You can solve for y from there.

OpenStudy (anonymous):

multiplication is the same as elimination as we have to multiply the equations by suitable numbers..

OpenStudy (anonymous):

Would you do that, plug it back into the top equation, and do the same thing for x?

OpenStudy (anonymous):

Once you have y, you can either do the same kind of thing to get x or you can substitute your y value back in to either equation. I'm not sure if you're supposed to substitute back in though, so try doing the multiplication thing again for x.

OpenStudy (anonymous):

(So you'd multiply the top one by 3 and the bottom by 7. Basically, multiply by the other equation's coefficient for the variable you want to get rid of.)

OpenStudy (anonymous):

Thank you both!! Another problem is sometimes I end up with a fraction for the y variable?

OpenStudy (anonymous):

That's ok, no worries. You can have fractions for your answers. Solving a system of equations like this is basically asking "What numbers can I use for x and y that will make both of these equations true?" So it's totally legit if they're fractions.

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