looking for the substitution solution for this question 2x-y=4 5x-2y=10
Isolate \(\rm y\) in the first equation.
so that would be 2x=4 which is x=2 right
...?
negative wrong this is what I thought I did add 2x+5x 2y-y 10+4
so that would be 7x-y=14
nubeer you love me again lol
Isolating means: 2x - y = 4 Adding y to both sides gives: 2x = y + 4 Subtracting 4 from both sides gives: 2x - 4 = y So now that you know what y is, "substitute" it in the second equation.
so y is 2
then on the second equation I would do 5x-2y+2y+10 + 2y
No. Plug in y = 2x - 4 to 5x - 2y = 10 5x - 2(2x - 4) = 10
5x-4x-4=10
1x-4=10
x=14
You made a mistake there: 5x-4x >>>-4<<< =10 5x - 2(2x - 4) = 10 5x - (2*2x) - (2*-4) = 10
5x-4x--8=10
x=2
Yep. Can you find y now?
isnt it 4
muntoo
2x-y=4 x=2, so 2(2)-y=4 Now do the rest.
2x-y=4 ................ eqn 1 5-2y = 10 ...............eqn 2 solve simultanously x = 4+y/2 ............. eqn 3 Now sub eqn 3 into 2 5(4+y/2) - 2y = 10 20y/2 - 2y = 10 20y - 2y = 20 18y = 20 y = 20/18 thus y = 10/9 now sub y into eqn 1 x = 4 + (10/9)/2 x = (14/10)/2 x = 28/10 thus x = 14/5 so x = 14/5 y = 10/9
4-y=4 add 4 to both sides and y=8
@The_G.O.A.T Your second equation is wrong. http://www.wolframalpha.com/input/?i=2x-y%3D4%2C+5x-2y%3D10
(I mean you copied the second equation from the given wrong.)
yeah kust left out the x but it is back in further down
just
@bigmommatiad Adding 4 to both sides gives 4 - y = 4 4 - y + 4 = 4 + 4 Which is 4 + 4 - y = 8 8 - y = 8
crud
so then you would subtract the 4 and that would be 0
so x=2 and y=0
@The_G.O.A.T Equation 3 is wrong. 2x-y=4 2x = 4 + y x = 2 + y/2
@bigmommatiad Yes.
awesome can you help me with another problem
i would not say its wrong just left it all over 2
a barrel containes 183 gallons and they are draining at 9 gallons a minutes write equation that models the number of gallons, g, after the t minutes the model the given situation is ??
would it be like this 183/9=??
They want you to write an equation. You start off with 183 and lose 9 every minute. So: gallons_left = 183 - 9 * minutes
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