If 2y –a2x = 3 and 2y – (4ax +1) = 0 are parallel, find the value of a, where a is a natural number.
y = (a2/2)x +3/2 and y = (4a/2)x +1/2 ⇒ m1 = a2/2, m2 = 2a Since, lines are parallel m1 = m2 ⇒ a2/2 = 2a ⇒ a = 4
If the lines 2y−a2x=3 and 2y−(4ax+1)=0 are parallel, find the value of a.
The value of a for which the lines x=1, y=2 and a2x+2y−20=0 are concurrent is: