Consider the system of equations:
$y=x-8$y=x−8
$y=-2x+1$y=−2x+1
Which of the following points satisfies the system?
$\left(3,-5\right),\left(4,-4\right),\left(6,-2\right)$(3,−5),(4,−4),(6,−2)
$\left(3,-5\right)$(3,−5)
$\left(6,-2\right)$(6,−2)
$\left(4,-4\right)$(4,−4)
Which ordered pair is a solution to the following system of equations?
$y$y | $=$= | $5x$5x | $-$− | $4$4 |
$y$y | $=$= | $-x$−x | $+$+ | $20$20 |
Does there exist a value for $x$x and $y$y that satisfy the following two equations simultaneously?
$y=-4x+4$y=−4x+4
$y=-8x+4$y=−8x+4
Consider the point of intersection where the vertical line $x=8$x=8 meets the line $y=4x+8$y=4x+8.