Solve the following system of linear equations using Cramer's Rule: 2x - 5y = 8, 4x + 2y = 6.
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∆=a1b2-a2b1,
∆x=b1c2-b2c1
∆y=c1a2-c2a1
in the above given equation
a1=2, a2=4
b1=-5, b2=2
c1=-8, c2=-6
∆=a1b2-a2b1
=( 2*2)-(4*-5)
=4-(-20)
4+20
=24
∆x=(-5*-6)-(2*-8)
=30-(-16)
=30+16
=46
∆y=c1a2-c2a1
=(-6*4)-(-8*2)
=-24+16
=-8
X=∆x/∆
=46/24
=23/12
Y=-8/24
=-1/3
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