find the value of k of the equation 5x-4y+1=0 and 7k+6y-9=0 is consistent solution
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Step-by-step explanation:
let k=x
5x-4y+1=0. 1
7x+6y-9=0. 2
multiply equation 1 by 7
and 2 by 5 so we get
35x-28y+5=0. 3
35x+30y-45=0. 4
by subtracting equ 1 and 2 we get
-58y+50=0
-58y=-50
y=-50/-58
y=25/29
put it in 1 we get
5x-4(25/29)+1=0
5x-100/29+1=0
5x=100/29-1
5x=100-29/29
5x=71/29
x=71/29*5
x=71/145
as x=k so
k=71/145
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