Solve the system by the elimination method. Check your work. 3a + 5b - 7 = 0 a - 2b - 4 = 0 {(96/11, -5/11)} {(34/11, -5/11)} {(32/33, 5/11)}
@kl0723 or & @perl can you help?
ok, your answer should of the form (x,y) that means one point for x and one for y or in this case (a,b)
you have two variables and must get rid of one of them... try by multyplying the second equations by -3 to make the a values cancel out :)
I have no calculator or anything on me. That's why im asking for it :c
don't really need one :) \[3a + 5b -7 = 0\] \[a - 2b -4 = 0\] whole equation times (3)
youd have to multiple it by -3 not just 3
I meant (-3), so you will have now -3a +6b +12 = 0... this is your second equation :)
multiply*
3a + 5b - 7 = 0 a - 2b - 4 = 0 Rewrite in the form ax +by = c 3a + 5b = 7 a - 2b = 4
ok so far?
i added 7 to both sides of the first equation, and added 4 to both sides of the second equation
I just guessed on my work its ok.
don't guess! we're trying to make sure you understand how to get to your answer, if we just give you an answer we're not helping at all
it was just that question! everything else is graphing.
now multiply second equation by -3
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