Can anyone please explain how to solve for y and x through substitution and elimination? If possible, step by step please. You can use this as your example: 2y - 3x = 30 4y + 3x = 24
Add the equations 6y = 54 y = 9
elimination: 2y - 3x = 30 - 4y+ 3x = 24 -2y = 6 y = -3 To find x sub it into 2y - 3x = 30
:< I'm afraid I don't quite understand, Ishaan.
lols , btw , yu cant add the 2 equations in elimination xDD
2y - 3x = 30 4y + 3x = 24 Now add these equations 2y + 4y +3x -3x = 30 + 24 6y = 54 y = 9
Thanks, Mimi. (: I understood it! ^(OwO)^ But how about through substitution? o3o
ohh yeah my bad
i read the equation wrongly xDD
2y -3x = 30 2y - 30 =3x This is the fist equation now second 4y + 3x =24 Now substitute the value of 3x 4y + 2y -30 = 24 6y =54 y=9
2y - 3x = 30 + 4y + 3x = 24 6y = 54 y = 9
Now substitute y in first 2x9 -3x = 30 18-30 = 3x 6-10=x x=-4
lols , my way is the elimination method btw
how do u know when to use substitution and when to use elimination
spicenangel depends on the equation. if i see same co-efficient then I eliminate or if see some multiplication that makes co-efficient same. elimination is faster method you will get to know after enough practice.
So, it's like this, through elimination, based on the site you gave me, and info you guys gave me, and from what I know? eliminate x 2y - 3x = 30 +4y + 3x = 24 6y + 0x = 54 6y + 0x = 54 6y = 54 Then, you divide those two by 6, to erase the 6 from the y. y = 9 eliminate y 2y - 3x = 30 Replace y with your y with the y at the first equation. 2(9) - 3x = 30 18 - 3x = 30 Then you transpose 18 to the other side because you need to have one side with all the numbers with variables, and the other side with numbers only. ((18 becomes -18 because it was transferred to the other side, right?)) -3x = 30 - 18 And... this was where I was stumped. Do you divide the two with -3 already or do you subtract 30 and 18 first?
-3 x = 12 -x = 4 x= -4
Ah, so I subtract the two first. Thanks. owo
Join our real-time social learning platform and learn together with your friends!