x- 3y = 3 3x - 9y = 2
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Answered by
8
3x - 9y = 2
=> 3 ( x - 3y ) = 2
=> x - 3y = 2/3
as x - 3y = 2
so ,
( x - 3y ) + ( x - 3y ) = 2/3+2
=> 2( x - 3y ) = ( 2 + 6 )/2
=> 2( x - 3y ) = 8/2
=> x - 3y = 8/2 × 2
so x - 3y = 8
=> x = 8 + 3y
x - 3y = 2 (given)
=> ( 8+3y ) - 3y = 2 {shown earlier}
=> 8+3y-3y = 2
=> 0 = 2
=> 3 ( x - 3y ) = 2
=> x - 3y = 2/3
as x - 3y = 2
so ,
( x - 3y ) + ( x - 3y ) = 2/3+2
=> 2( x - 3y ) = ( 2 + 6 )/2
=> 2( x - 3y ) = 8/2
=> x - 3y = 8/2 × 2
so x - 3y = 8
=> x = 8 + 3y
x - 3y = 2 (given)
=> ( 8+3y ) - 3y = 2 {shown earlier}
=> 8+3y-3y = 2
=> 0 = 2
Answered by
3
Given,
=> x- 3y = 3
=> 3x - 9y = 2
So,
=> x- 3y -3 =0
=> 3x - 9y- 2=0
Here, co-efficients of the equations are.
a1= 1, b1=-3, c1= -3
a2= 3, b2=-9, c2=-2
So, here a1/a2=b1/b2≠c1/c2.
Hence, the system of linear equations given are Inconsistent.
They have no solution.
They are parallel lines.
=> x- 3y = 3
=> 3x - 9y = 2
So,
=> x- 3y -3 =0
=> 3x - 9y- 2=0
Here, co-efficients of the equations are.
a1= 1, b1=-3, c1= -3
a2= 3, b2=-9, c2=-2
So, here a1/a2=b1/b2≠c1/c2.
Hence, the system of linear equations given are Inconsistent.
They have no solution.
They are parallel lines.
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