9000090903
Časť:
C
Určte \(m\in \mathbb{R}\) tak, aby
bod \(C = [m;0]\) ležal na
priamke \(p\). \[ p\colon 3x - 2y + 11 = 0\]
\(m = -\frac{11}
{3} \)
\(m = -1\)
\(m = 11\)
\(m = -\frac{1}
{11}\)
\(m = 2\)
Analytická geometria v rovine
9000090902
Časť:
C
Určte \(m\in \mathbb{R}\) tak, aby
bod \(C = [m;3]\) ležal na
priamke \(p\).\begin{align*} p\colon x &= 1 - t, \\
y &= -3 + 2t;\ t\in \mathbb{R} \end{align*}
\(m = -2\)
\(m = 4\)
\(m = 11\)
\(m = -\frac{11}
{3} \)
\(m = \frac{3}
{2}\)
9000090901
Časť:
C
Určte \(m\in \mathbb{R}\) tak,
aby bod \(C = [1;m]\) ležal
na priamke \(AB\),
kde \(A = [2;5]\),
\(B = [-3;2]\).
\(m = \frac{22}
{5} \)
\(m = 20\)
\(m = -3\)
\(m = \frac{2}
{3}\)
\(m = -\frac{5}
{2}\)
9000090904
Časť:
C
Určte \(m\in \mathbb{R}\) tak, aby priamka
\(p\colon x - 2y + 7 = 0\) bola rovnobežná
s priamkou \(q\colon mx + 3y - 11 = 0\).
\(m = -\frac{3}
{2}\)
\(m = \frac{2}
{3}\)
\(m = \frac{3}
{2}\)
\(m = -\frac{2}
{3}\)
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