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please help me solve the following (show the work done):

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    please help me solve the following (show the work done):

    by the substition method:

    L1: -9x + 6y=2
    L2: 3x - 2y=10










    by the addition method:

    L1: 3x - 2y=4
    L2: -5x + y= -3









    by any method:

    L1: 3x - 2y=6
    L2: 4x + 3y=8














    also we have to show the work for the equations and show the work checking it as well
    Last edited by irish_2003; 10-17-2010 at 06:22 PM.
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    seriously.....these are the last 3 problems on my take home test for my college algebra class.....i'm not comprehending it at all.....google and youtube haven't helped and neither has the notes from class or the practice test with answers and work
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    If you don't understand how to do the work.. why should you earn the marks on a test for it.
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    Quote Originally Posted by Muscle_Girl View Post
    If you don't understand how to do the work.. why should you earn the marks on a test for it.
    it's either that or the military is going to pay for it again......i only have this one math class for my degree......all my other classes i'm totally fine in......also if i'm not understanding it (along with the majority of my class) then maybe it's not me and it's the instructor?......is the school going to reimburse me for not passing then?
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    It's a simple 2 equations two unknowns. The substitution method takes longer. You basically solve for one in terms of the other and then substitute. Addition method is a quick short cut but there are ruels. There are internet sites that can help you.

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    Quote Originally Posted by Glycomann View Post
    It's a simple 2 equations two unknowns. The substitution method takes longer. You basically solve for one in terms of the other and then substitute. Addition method is a quick short cut but there are ruels. There are internet sites that can help you.
    ya, i've been viewing youtube and other math site all weekend.....i've figured out the 1st and 3rd problem, but i'm not seeing anything that will help me show my work/check my work.....i'm assuming i just plug the answer in and redo the original problem?.......i also think that for the addition method i need to find common denominators and then use recipricals to isolate and solve for x or y first and then go back and do it again for the other one? I have til wednesday nights class to figure it out
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    Dude this shit is easy if you don't figure it out now you'll forever fall behind in harder math classes and when you start physics and other science courses. I thought I would never use trig and somehow the stars have aligned so that I have to use it often in my job to find optimum back support heights for tilting solar arrays.....
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    Quote Originally Posted by maniclion View Post
    Dude this shit is easy if you don't figure it out now you'll forever fall behind in harder math classes and when you start physics and other science courses. I thought I would never use trig and somehow the stars have aligned so that I have to use it often in my job to find optimum back support heights for tilting solar arrays.....
    i don't have any of those other classes....i'm only doing a 2 year associates in radiography
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    Quote Originally Posted by irish_2003 View Post
    i don't have any of those other classes....i'm only doing a 2 year associates in radiography
    Don't ever short yourself man, ManicLion's Strategies For Being Successful While Living On The Fringe....if you are given an opportunity to learn from someone take it cause later on you'll have to do it yourself.....
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    L1: -9x + 6y=2
    L2: 3x - 2y=10


    sub: -9x = -6y+2---> x=(6y+2)/9
    L2: 3x-2y=10---->3(6y-2)/9 - 2y = 10----->18y-6-2y=90---->16y=96, y=6

    i think.....looks right. its been 10 yrs since ive done something like this.

    if its really important PM me with an email address and i will write it out in more detail and scan it along with the rest of the problems. it will be tomorrow morning though, i have class myself
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    Quote Originally Posted by ROID View Post
    L1: -9x + 6y=2
    L2: 3x - 2y=10


    sub: -9x = -6y+2---> x=(6y+2)/9
    L2: 3x-2y=10---->3(6y-2)/9 - 2y = 10----->18y-6-2y=90---->16y=96, y=6

    i think.....looks right. its been 10 yrs since ive done something like this.

    if its really important PM me with an email address and i will write it out in more detail and scan it along with the rest of the problems. it will be tomorrow morning though, i have class myself
    thanks......i got the answers done.....it was a take home test since we missed a week of class due to instructor being sick......i just now have to plug the answers into the original problems and show me checking my work....it's due wed nights class
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    Addition method prob 2

    L1: 3x - 2y=4
    L2: -5x + y= -3

    You need to match the coefficients for one of the variables. I chose the x variable. To do so, I multiplied L1 by 5 and L2 by 3. This results in:

    L1':15x - 10y = 20
    L2'-15x + 3y = -9

    You can now add the equations together.

    0x + (-7y) = 11
    -7y =11

    Now solve for y:
    -7y = 11
    y = -11/7

    You now plug the solution for y into either equation and solve
    3x - 2y = 4
    3x - 2(-11/7) = 4
    3x + 22/7 = 4
    3x = 28/7 - 22/7
    3x =6/7
    x = 2/7

    Your solutions are:
    x = 2/7
    y = -11/7

    to check, plug the values into an equation:

    3x - 2y = 4
    3(2/7) - 2(-11/7) = 4

    6/7 - (-22/7) 4

    6/7 + 22/7 = 4

    28/7 = 4
    4=4

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    I don't believe their is a solution to the first problem.

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    Quote Originally Posted by ROID View Post
    L1: -9x + 6y=2
    L2: 3x - 2y=10


    sub: -9x = -6y+2---> x=(6y+2)/9
    L2: 3x-2y=10---->3(6y-2)/9 - 2y = 10----->18y-6-2y=90---->16y=96, y=6

    -9x = -6y + 2

    Solving for x, x = (6y-2)/9

    Plugging it into L2, 3[(6y-2)/9] - 2y = 10
    Here's the issue: you cannot multiply both side by 9 without taking into account the "-2y" on the left side.

    (18y-6)/9 - 2y = 10
    [(18y-6)/9 - 2y]9 = 10(9) This is the step where all factors on both sides of the equation need to be multiplied by 9.
    18y - 6 - 18 y = 90
    6 = 90
    6 =/= 90

    The variables annihilate each other and you are left with no solution.


    Is this not correct? Irish, what answer did you arrive to?

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    by any method:

    L1: 3x - 2y=6
    L2: 4x + 3y=8

    I chose the addition method. I multiplied L1 by -4 and L2 by 3 in order to eliminate x. This gives me -12x and 12x and they cancel out to 0 which turns the equation into a 1 variable equation.

    L1':-4(3x - 2y) = 6(-4)
    L1':-12x + 8y = -24

    L2' 3(4x+3y)=8
    L2':12x + 9y =24

    Now I have two new equations and can eliminate x by adding the equations together. Solving gives me the solution for y.
    L1': -12x + 8y = -24
    L2': 12x + 9y = 24
    72y = 0
    y = 0

    Solving for x is done by substituting the y into either equation:
    3x - 2y = 6
    3x - 2(0) = 6
    3x = 6
    x = 2

    Solutions are x = 2 and y = 0

    Checking the answer:

    3x - 2y = 6
    3(2) - 2(0) = 6
    6=6

    4x + 3y = 8
    4(2) + 3(0) = 8
    8 = 8

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    by the substitution method:

    L1: -9x + 6y=2
    L2: 3x - 2y=10
    Quote Originally Posted by Marat View Post
    I don't believe their is a solution to the first problem.
    Indeed, there is none. Their slopes are equal, and their intercepts are not - thus, they are parallel.

    The slope-intercept form y = mx + b illustrates this nicely:


    L1 can be re-written:

    6y = 9x + 2
    y = (9/6)x + 2/6
    y = 1.5x + 1/3
    (Slope m = 1.5; y-intercept b = 1/3)
    L2 can be re-written:
    -2y = -3x + 10
    y = 1.5x - 5
    (Slope m = 1.5; y-intercept b = -5)

    Note: had their intercepts also been equal, L1 and L2 would have been coincident lines - that is to say, both equations would have described the same line.
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    Quote Originally Posted by irish_2003 View Post
    i don't have any of those other classes....i'm only doing a 2 year associates in radiography
    Dude I did a 1 1/2 year associates and had to take Trig and Precalc plus Physics if they'd had your requirements I could have skipped since I took college algebra in HS
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    I took AP Calc in H.S., for college credit. I'm not even that great in math. My brother got all the math genes.

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    Quote Originally Posted by MDR View Post
    I took AP Calc in H.S., for college credit. I'm not even that great in math. My brother got all the math genes.
    I was supposed to but my dyslexia and a teacher who didn't give a shit caused me to have to repeat Algebra....she would fly through shit and assumed that since everyone was smart in the class we got it so she would leave and let us do our homework....all I would see is a bunch of numbers mixed with letters jumbled on a page and my brain would shutdown from chaos..the next year I retook it with a new teacher and she had worked with dyslexic students when she first started so she showed me some techniques to help my brain make sense of what I was seeing...since then I graduated top of all classes from my sophomore to SR HS yrs thru the military and college....
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    once I got to algerbra 1 it was all downhill from there

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    Quote Originally Posted by maniclion View Post
    I was supposed to but my dyslexia and a teacher who didn't give a shit caused me to have to repeat Algebra....she would fly through shit and assumed that since everyone was smart in the class we got it so she would leave and let us do our homework....all I would see is a bunch of numbers mixed with letters jumbled on a page and my brain would shutdown from chaos..the next year I retook it with a new teacher and she had worked with dyslexic students when she first started so she showed me some techniques to help my brain make sense of what I was seeing...since then I graduated top of all classes from my sophomore to SR HS yrs thru the military and college....
    Sometimes a decent teacher makes all the difference. In my case I had a good teacher and my best friend was great in math. Both showed a lot of patience when going over things with me.

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    Quote Originally Posted by Built View Post
    Indeed, there is none. Their slopes are equal, and their intercepts are not - thus, they are parallel.

    The slope-intercept form y = mx + b illustrates this nicely:


    L1 can be re-written:

    6y = 9x + 2
    y = (9/6)x + 2/6
    y = 1.5x + 1/3
    (Slope m = 1.5; y-intercept b = 1/3)
    L2 can be re-written:
    -2y = -3x + 10
    y = 1.5x - 5
    (Slope m = 1.5; y-intercept b = -5)

    Note: had their intercepts also been equal, L1 and L2 would have been coincident lines - that is to say, both equations would have described the same line.
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    Quote Originally Posted by danzik17 View Post
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    I'm embarrassed to say what level of math i'm in.

    i wonder if that was intentional or an accident
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    Quote Originally Posted by maniclion View Post
    Dude I did a 1 1/2 year associates and had to take Trig and Precalc plus Physics if they'd had your requirements I could have skipped since I took college algebra in HS
    it's only a requirement for me because i haven't had a math class in the last 3 years (school/program requirement).....i took algebra in 8th grade in 1988 lol!
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    Quote Originally Posted by MDR View Post
    Sometimes a decent teacher makes all the difference. In my case I had a good teacher and my best friend was great in math. Both showed a lot of patience when going over things with me.
    i won't be embarassed if i have to take it again....i firmly believe i DO in fact have a poor teacher of the subject......i know SHE knows the material, but she's not a good teacher of it.....(also we only meet 1 day a week for 3 hours so you forget it as quick as you learn it)
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    If it helps, I failed grade 12 math three times, finished high school at 25 and later earned a Math degree.
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