Solve the system of equations using matrices. Use Gauss-Jordan elimination. 3x - 7 - 7z = 7 6x + 4y - 3z = 67 -6x - 3y + z = -62
@da_ScienceMan
this is similar to that question @da_ScienceMan
just tell me how to start and i will try to solve it
ok hi. Did u try to go through the other one? and did u verify the steps? I was really in a rush!
i did with my cousin but i didnt get it very clear... but i will try my best to solve this one and see if i can do it myself
just tell me how to start of
@da_ScienceMan u der
yes it is almost like the method yesterday....just begin by writing down the augmented matrix.
i mean wxyz that way
\[\left[\begin{matrix}3 & -7 & -7 | 7 \\ 6 & 4 & -3 | 67 \\ -6 & -3 & 1 | -62 \end{matrix}\right]\]
so have u written d the matrix i just typed? we can proceed...this one is shorter than the one we had yesterday!
@Yacoub1993 u there?
yes i am there, solving the thread
ok so we begin by multiplying row 1 by 2 and adding to row 3. But we keep our row 1 the same as the old matrix. Only row 3 is permitted to change! Next, we multiply row 1 by -2 and add to row 2. Only elements in row 2 are permitted to change. All other rows from the previous step remain unchanged!
i coulnt do it @da_ScienceMan
Solve the system of equations using matrices. Use Gauss-Jordan elimination. 3x - 7 - 7z = 7 6x + 4y - 3z = 67 -6x - 3y + z = -62 A. {( 7, 1, 7)} B. {( 14, 7, -7)} C. {( -7, 7, 14)} D. {( 7, 7, 1)}
ok why do u have the multiple choices? are those answers or what?
@Yacoub1993 brb!
ok so if we begin i can discuss and tell u which values u ll get so u write them down and we solve togewhther. It will make u become an expert in these type of equations. ready?
ok sorry lets knw when u are on @Yacoub93
Anyone help me Please
@da_ScienceMan
Do you have a TI-83 + calculator? There's a way to solve it on a calculator.
i have this one fx-991ES PLUS
is it similar @AngelicaLS
I've never heard of that one but do you see a button that says 2nd? If you hit that and the button underneath Matrix which is x^-1, it should take you to a menu.
matA or matB or matC
@AngelicaLS
doesn't matter. go with mat a. once you get to that menu, do you see dimensions? If so, change them to 3x4 for this problem.
ok
there is no 3x4
maximum is 3x3 @AngelicaLS
that's strange. let me try something on my calculator. one moment.
yeah, i don't know why your calculator doesn't allow dimensions larger than 3x3 so i can't teach you how to do it on yours. i do know that the answer is D (7,7,1). hopefully you can use that as a guide to find out the work behind it for yourself. :/
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