grant330sims
  • grant330sims
Part 1: Explain, in complete sentences, which method you would use to solve the following system of equations. (1 point) Part 2: Explain why you chose that method (1 point) Part 3: Provide the solution to the system. (2 points) x – 3y + 2z = –12 x + 2y + 3z = 6 2x – 3y – z = –2
Mathematics
  • Stacey Warren - Expert brainly.com
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SOLVED
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katieb
  • katieb
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anonymous
  • anonymous
What math are you taking?
grant330sims
  • grant330sims
Algebra 2
anonymous
  • anonymous
Yeah i don't know. I would say substitution.

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grant330sims
  • grant330sims
well, I've got how to with two equations, just cant remember how to do three.
grant330sims
  • grant330sims
Having trouble, cuz if you can just tell me what do do, you dont have to give me the answer, I'll just figure it out
anonymous
  • anonymous
such question is a system of linear equation for further mathematics....so we can reduce it to triangular system and use back substitution...........gaussian elimination would also be appropriate.....or use matrix format with row reduction appplication...actually i am doing an assignment on it
anonymous
  • anonymous
the y is because we have 3 equations with 3 unknowns in it.so the given methods will be right
grant330sims
  • grant330sims
Bro, i have no idea what you just said..
anonymous
  • anonymous
no bro but sis......i`ll give u the steps....you follow then do it....ok
aroub
  • aroub
Yeah I would say substitution too. Solving the first equation for x in terms of y and z yields, x=3y-2z-12. Substituting the value of x in the second and third equations yields a system of two equations in two unknowns: (3y-2z-12)+2y+3z=6 2(3y-2z-12)-3y-z=-2 => 3y-2z-12+2y+3z=6 6y-4z-24-3y-z=-2 => 5y+z=18 3y-5z=22 for z gives, z=-5y+18 substituting the value of z in the second equation gives: 3y-5(-5y+18)=22 3y+25y-90=22 28y=112 y=4 substituting the value of y in the first equation: 5(4)+z=18 20+z=18 z=-2 substituting the value of y and z in the value of x that we first got ^^ : x=3y-2z-12 x=3(4)-2(-2)-12 x=12+4-12 x=4 The solution set is: { (4,-2,4) }
grant330sims
  • grant330sims
Thank you soo much!
aroub
  • aroub
You're welcome!

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