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Mathematics 37 Online
OpenStudy (anonymous):

HELP ME SOMEONE PLEASE :c

OpenStudy (anonymous):

Solve the system of linear equations below. 2x + 3y = 2 x + 6y = 4

OpenStudy (anonymous):

Multiply the second equation by 2.

OpenStudy (anonymous):

x = 4, y = -2

OpenStudy (anonymous):

Where did that come from?

OpenStudy (anonymous):

No.

OpenStudy (anonymous):

x = 2, y = - 2/3

OpenStudy (kuoministers):

meoowww

OpenStudy (kuoministers):

\[\Huge{\color{red}{\rightarrow \boxed {\mathbb{\text{Hello!!}{}}}{\color {green}{\color{blue}Azt{\color{purple}eck}}}}} \]

OpenStudy (abb0t):

You could use substitution method. You could subtract the 2y and substitute that for x in the first equatipn

OpenStudy (anonymous):

YOUR flutterKEN ANNOYING Kuoministers

OpenStudy (kuoministers):

elimination easier? and FASTER

OpenStudy (abb0t):

LOL!!!!!

OpenStudy (anonymous):

x = 0, y = 2/3

OpenStudy (kuoministers):

that felt mean :D

OpenStudy (anonymous):

\[2x + 3y = 2 [1]\] \[x+6y=4[2]\] \[2 \times [2]\] \[2(x + 6y)= 2(4)\] \[(2x + 12y)=8[3]\] \[[3]-[1]\] \[(2x+12y)-(2x+3y)=8-2\] \[2x-2x+12y-3y=6\] x's cancel out. \[9y=6\] \[y=\frac{ 2 }{ 3 }\]

OpenStudy (kuoministers):

azteck is like the best teacher ever... bow down

OpenStudy (anonymous):

Solve the system of linear equations below. y = -2x + 19 y = x + 7 n this one ?

OpenStudy (aravindg):

good work @Azteck

OpenStudy (aravindg):

@mariisol please post that separately

OpenStudy (anonymous):

You can find x yourself. @mariisol I feel that you need to work on your basic arithmetic because it seems you can't add/divide/multiply/subtract efficiently. Mathematics is a step by step process and practice.

OpenStudy (kuoministers):

i AGREE WITH AZTECK

OpenStudy (anonymous):

Yeah. Keep doing practice problems by yourself. You need to be really good with algebra with a single variables before you move on to complex systems of equations. You are going to have a hard time in linear algebra if you can't add, subtract, multiply or divide lol...

OpenStudy (abb0t):

Lol @ linear algebra.

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