Match the equations A, B, C, D with the lines L1, L2, L3, L4, L5 whose graphs are roughly drawn in the adjoining figure.
A: y = 2
B: y – 2 + 2 = 0
C: 3 + 2y = 6
D: y = -2
E : = 2
L1 = A, L2 = B, L3 = D, L4 = C, L5 = E
L1 = D, L2 = E, L3 = B, L4 = A, L5 = E
L1 = D, L2 = C, L3 = A, L4 = B, L5 = E
L1 = B, L2 = D, L3 = B, L4 = A, L5 = A
L1 = E, L2 = B, L3 = A, L4 = C, L5 = D
Match the equations A, B, C and D with the lines L1,L2,L3 and L4, whose graphs are roughly drawn in the given diagram.
A ≡ y = 2x; B ≡ y - 2x + 2 = 0;
C ≡ 3x + 2y = 6; D ≡ y = 2
In the figure, if l1||l2 and l3||l4 what is y in terms of x ?
There are four lines such that, line l1∥l2, line l3⊥l1 and line l4⊥l3 then which of the following option(s) is/are true?