Level:
Project ID:
9000090909
Accepted:
1
Clonable:
0
Easy:
0
Given lines \(p\)
and \(q\), find
\(m\in \mathbb{R}\) such that
the lines \(p\)
and \(q\)
are parallel.
\[
p\colon 2x+my-3 = 0,\qquad \begin{aligned}[t] q\colon x& = 1 + t, &
\\y & = 2 - t;\ t\in \mathbb{R}
\\ \end{aligned}
\]
\(m = 2\)
\(m = -2\)
\(m = 11\)
\(m = -\frac{1}
{11}\)
does not exist
Fixed Answer:
Last Fixed