I Just Know I Did This System of Equation Wrong...
{4x - 5y = 2 {3x - y = 8
I decided to so the substitution method. So I changed the second equation to slope-intercept so I can substitute. y = 3x - 8 4x - 5(3x - 8) = 2 4x - 15x - 40 = 2 +40 +40 -11x = 42 ---- --- -11 -11 x = -3.81818181818 \[3\times3.81818181818-y=8\]\[-11.45454545454-y=8\]\[+-11.45454545454~~~~+11.45454545454\]--------------------------------------\[y=-19.454545454\](-3.81818181818, −19.454545454) I just know that this isn't correct...
@Potatoes.ramu @mathman806 @mathmale @courter98 @ganeshie8 @thomaster
First off, try to always leave answers in exact form, unless otherwise instructed.
I would try Mathway. Thats a good place to solve these!
@Sky.Dance they can't solve systems of equations. ;-; and @austinL what do you mean?
And in your third line, a negative multiplied by a negative is what?
And exact form means that you need to leave it in fraction form, or in radical form if need be. Decimals are only approximations of the final answer.
Try multiplying the second equation throughout by 5 and then add the two equations!
@Darry&Gator
Okay, hold on a second. @Potatoes.ramu
Figured it out now?
Yes...\[3x-y=8\]\[\times5~~\times5~\times 5\]-------------\[15x-5y=40\]\[+~4x-5y=2\]--------------\[19x-10y=42\]
Omg! Wait sorry! Subtract the two. Don't add.. SORRY!
Okay, let me subtract it.
|dw:1389905199617:dw|
Okay, thank you. :D Now I can put that x-value into the other equation.
Exactly! :) And no problem! :)
\[y=-\frac{ 16 }{ 95 }\]
Got it?
I mean, do you have the answers?
I think.\[(\frac{ 11 }{ 38 }. \frac{ 16 }{ 95 })\]
Oh, the y-value is negative.
Good! :)
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