Which of the given lines is parallel to the line $x = 8 + t , y = t , z = - 7 - 10 t$ ?
A) $x = - 5 + 3 t , y = 10 + t , z = - 2 - t$
B) $x + 8 = y - 2 = - 9 - z$
C) $x = - 5 t , y = 10 t , z = - 1 - t$
D) $x = - 5 + t , y = 10 + t , z = - 1 - t$
E) $r = \langle - 6 , - 10,0 \} + t ( 2,2 , - 20 \}$

Question

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The Answer of Which of the given lines is parallel to the line $x = 8 + t , y = t , z = - 7 - 10 t$ ?
A) $x = - 5 + 3 t , y = 10 + t , z = - 2 - t$
B) $x + 8 = y - 2 = - 9 - z$
C) $x = - 5 t , y = 10 t , z = - 1 - t$
D) $x = - 5 + t , y = 10 + t , z = - 1 - t$
E) $r = \langle - 6 , - 10,0 \} + t ( 2,2 , - 20 \}$

Which of the Given Lines Is Parallel to the Line x=8+t,y=t,z=−7−10tx = 8 + t , y = t , z = - 7 - 10 tx=8+t,y=t,z=−7−10t

Which of the Given Lines Is Parallel to the Line $x = 8 + t , y = t , z = - 7 - 10 t$