Asked by vero
                i just don't get this elimination method ..... plz help me plz.....teach me how to keep the x and y in a parallel line. and which number to multiply.....plz help
-5x-4y=-11
10x=-6-y
help me plz......
            
        -5x-4y=-11
10x=-6-y
help me plz......
Answers
                    Answered by
            DrBob222
            
    Pick any number that will multiply by one of the equations to give the same number as in the other equation. For example, if we multiply equation 1 by 2 we would have
-10x-8y=-22. Why did I pick 2 as a multiplier. Because it gives me -10x and 10x agrees with the x in equation 2 (the sign is different but that's ok). Then adding equation 1 to equation 2 will eliminate x because -10x+10x = 0x. OK?
    
-10x-8y=-22. Why did I pick 2 as a multiplier. Because it gives me -10x and 10x agrees with the x in equation 2 (the sign is different but that's ok). Then adding equation 1 to equation 2 will eliminate x because -10x+10x = 0x. OK?
                    Answered by
            Damon
            
    -5x-4y=-11
10x=-6-y
line them up - something*x + something*y = something
-5 x - 4 y = -11
10 x + 1 y = -6
we could now multiply the first equation by 2 to make the absolute value of the x coefficient 10 for both -then eliminate x by adding them
or
we could multiply the second by 4 to make the absolute value of the y coefficient 4 for both. then eliminate y by subracting them.
Lets do the second and eliminate y:
-5 x - 4 y = -11
40 x + 4 y = -24
------------------ now add
+35 x +0 y = -35
so
x = 35/35 = -1 now go back and use either equation to find y
y = -10(-1) -6
y = 4
    
10x=-6-y
line them up - something*x + something*y = something
-5 x - 4 y = -11
10 x + 1 y = -6
we could now multiply the first equation by 2 to make the absolute value of the x coefficient 10 for both -then eliminate x by adding them
or
we could multiply the second by 4 to make the absolute value of the y coefficient 4 for both. then eliminate y by subracting them.
Lets do the second and eliminate y:
-5 x - 4 y = -11
40 x + 4 y = -24
------------------ now add
+35 x +0 y = -35
so
x = 35/35 = -1 now go back and use either equation to find y
y = -10(-1) -6
y = 4
                    Answered by
            Anonymous
            
    oo......thanks to both of you so much
    
                    Answered by
            peacemaker
            
    iwnt help wth reduction formulas
    
                    Answered by
            Chelle
            
    -5x - 4y = -11
10x = -6 - y
For the second equation, move -y to the left side and change sign to positive.
-5x - 4y = -11
10x + y = -6
Now you are either going to eliminate the x's or y's first.
If it is x's, then multiply the first equation by 2.
If it is y's, then multiply the second equation by 4.
I'll PICK THE SECOND EQUATION
4(10x + y) = 4(-6)
40x + 4y = -24
-5x - 4y = -11
40x + 4y = -24
_______________________
35x = -35 > divide by 35 on both sides
x = -1
Now solve for y by plugging in x value in either equation.
-5(-1) -4y = -11
5 - 4y = -11
-5 -5
______________________
-4y = -16 > divide by -4 on both sides.
y = 4
    
10x = -6 - y
For the second equation, move -y to the left side and change sign to positive.
-5x - 4y = -11
10x + y = -6
Now you are either going to eliminate the x's or y's first.
If it is x's, then multiply the first equation by 2.
If it is y's, then multiply the second equation by 4.
I'll PICK THE SECOND EQUATION
4(10x + y) = 4(-6)
40x + 4y = -24
-5x - 4y = -11
40x + 4y = -24
_______________________
35x = -35 > divide by 35 on both sides
x = -1
Now solve for y by plugging in x value in either equation.
-5(-1) -4y = -11
5 - 4y = -11
-5 -5
______________________
-4y = -16 > divide by -4 on both sides.
y = 4
                    Answered by
            Basic geametrical ideas
            
    Take any three lines K,M and P.Draw as many lines as you can by joining them in pairs..what is the maximum number of different lines as you can draw?
    
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