x/2 + y/8 = 4 x/3+y/2=-2 Elimination , please help! :)
maybe clear the fractions first
im not getting the right answer :(
\[\frac{x}{2}+\frac{y}{8}=4\] \[4x+y=32\] for the first one
\[x/3+y/2=-2\] \[2x+3y=-12\] for the second one then work with \[4x+y=32\] \[4x+3y=-12\]
\[-4x-y=-32\] \[4x+3y=-12\] \[2y=-44\] \[y=-22\] does that look right ?
When you multiplied the "second" one by two (to get the 4x) why did you not multiply all the terms?
i think i multipied the second one by 6 at least that is what i meant to do
oh i see i messed up didn't i?
Ooh kay
no no i made a mistake
\[4x+y=32\] \[2x+3y=-12\]should be the system i messed up
btw did you eliminate x or y?
Which one do you want to eliminate?
y
do i multiply the first one by 1 and the second one by 3?
You need to make the coefficients of y the same.
i tried but it didnt divide evenly
Yes, but no need to multiply the first one by one as it would simply remain the same.
You are on the right track, gotta run.
x-3y=10 12+3=36 13x = 16
it dosent divide evenly
13x=46**
@kellyking, First and foremost you must give up the notion that correct answers are going to be "even" Sattelite73 showed you how those equations became equal to: 1. 4x + y = 32 and 2. 2x + 3y = -12 You elected to eliminate the y. To do this multiply equation 1 by -3, getting: 1. -12x - 3y =-96 now add equation 2 2. 2x +3y = -12 --------------------- -10x = -108 x= 108/10 = 54/5 Not a pretty answer .....but correct. Now substitute this value of x (54/5) into equation 2. Getting 2(54/5) + 3y = -12 108/5 + 3y = -12 multiply thru by 5 getting: 108 +15y = -60 15y=-60-108 15y=-168 y=-168/15=-56/5 another odd looking value, but none the less correct solution. Sorry I had to run last night, but Thurs is my favorite TV night lol.
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