Analýza funkcie h: y = x^2
Urč, či je nasledujúca funkcie klesajúca, rastúca, nerastúca, neklesajúca alebo konštantná.
\( \normalsize h:y=x^2 \)
\( h(−\ 1) = 1 \)
\( h (0) = 0 \)
\( h(1) = 1 \)
\( x_{1} < x_{2} < x_{3} \)
\( \normalsize h\left(x_1\right)\gt\normalsize h\left(x_2\right)\lt\normalsize h\left(x_3\right) \)
\( h(−\ 1) = 3 \)
\( h (0) = 3 \)
\( h(1) = 3 \)
\( x_{1} < x_{2} < x_{3} \)
\( \normalsize h\left(x_1\right)\lt\normalsize h\left(x_2\right)\lt\normalsize h\left(x_3\right) \)
\( h(−\ 1) = 2 \)
\( h (0) = 2 \)
\( h(1) = 2 \)
\( x_{1} < x_{2} < x_{3} \)
\( \normalsize h\left(x_1\right)\gt\normalsize h\left(x_2\right)\gt\normalsize h\left(x_3\right) \)
\( h(−\ 1) = 0 \)
\( h (0) = 1 \)
\( h(1) = 0 \)
\( x_{1} < x_{2} < x_{3} \)
\( \normalsize h\left(x_1\right)\lt\normalsize h\left(x_2\right)\gt\normalsize h\left(x_3\right) \)