\begin{tabular}{l} Relaciona, en cada caso, la medida del ángulo con su medida \ quivalente en radianes. \ $$ \qquad $$\begin{tabular}{|c|}\hline $$ 150^{\circ} $$ \ \hline$$ -135^{\circ} $$ \ \hline $$ 72^{\circ} $$ \ \hline $$ 100^{\circ} $$ \ \hline$$ -225^{\circ} $$ \ \hline $$ 450^{\circ} $$ \ \hline $$ 720^{\circ} $$ \ \hline$$ \frac{5 \pi}{4} \mathrm{rad} $$ \ \hline\end{tabular} \ \ \hline$$ \frac{5 \pi}{2} \mathrm{rad} $$ \ \hline\end{tabular}

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Rewrite the angle by following steps:
- step0: Convert to radians:
  $$100^{\circ}$$
- step1: Convert to radians:
  $$\frac{5\pi }{9}$$
Rewrite the number $$ 450^{\circ} $$.
Rewrite the angle by following steps:
- step0: Convert to radians:
  $$450^{\circ}$$
- step1: Convert to radians:
  $$\frac{5\pi }{2}$$
Rewrite the number $$ \frac{5\pi}{2} $$.
Rewrite the angle by following steps:
- step0: Convert to degrees:
  $$\frac{5\pi }{2}$$
- step1: Convert to degrees:
  $$450^{\circ}$$
Rewrite the number $$ 720^{\circ} $$.
Rewrite the angle by following steps:
- step0: Convert to radians:
  $$720^{\circ}$$
- step1: Convert to radians:
  $$4\pi $$
Rewrite the number $$ -225^{\circ} $$.
Rewrite the angle by following steps:
- step0: Convert to radians:
  $$-225^{\circ}$$
- step1: Convert to radians:
  $$-\frac{5\pi }{4}$$
Rewrite the number $$ \frac{5\pi}{4} $$.
Rewrite the angle by following steps:
- step0: Convert to degrees:
  $$\frac{5\pi }{4}$$
- step1: Convert to degrees:
  $$225^{\circ}$$
Rewrite the number $$ -135^{\circ} $$.
Rewrite the angle by following steps:
- step0: Convert to radians:
  $$-135^{\circ}$$
- step1: Convert to radians:
  $$-\frac{3\pi }{4}$$
Rewrite the number $$ 150^{\circ} $$.
Rewrite the angle by following steps:
- step0: Convert to radians:
  $$150^{\circ}$$
- step1: Convert to radians:
  $$\frac{5\pi }{6}$$
Rewrite the number $$ 72^{\circ} $$.
Rewrite the angle by following steps:
- step0: Convert to radians:
  $$72^{\circ}$$
- step1: Convert to radians:
  $$\frac{2\pi }{5}$$
Aquí están las medidas de los ángulos en grados y sus equivalentes en radianes:

1. $$ 150^{\circ} $$ es equivalente a $$ \frac{5\pi}{6} $$ rad.
2. $$ -135^{\circ} $$ es equivalente a $$ -\frac{3\pi}{4} $$ rad.
3. $$ 72^{\circ} $$ es equivalente a $$ \frac{2\pi}{5} $$ rad.
4. $$ 100^{\circ} $$ es equivalente a $$ \frac{5\pi}{9} $$ rad.
5. $$ -225^{\circ} $$ es equivalente a $$ -\frac{5\pi}{4} $$ rad.
6. $$ 450^{\circ} $$ es equivalente a $$ \frac{5\pi}{2} $$ rad.
7. $$ 720^{\circ} $$ es equivalente a $$ 4\pi $$ rad.
8. $$ \frac{5\pi}{4} $$ rad es equivalente a $$ 225^{\circ} $$.
9. $$ \frac{5\pi}{2} $$ rad es equivalente a $$ 450^{\circ} $$.

Si necesitas más información o ayuda, no dudes en preguntar.
Aquí están las medidas de los ángulos en grados y sus equivalentes en radianes: 1. $$ 150^{\circ} = \frac{5\pi}{6} $$ rad 2. $$ -135^{\circ} = -\frac{3\pi}{4} $$ rad 3. $$ 72^{\circ} = \frac{2\pi}{5} $$ rad 4. $$ 100^{\circ} = \frac{5\pi}{9} $$ rad 5. $$ -225^{\circ} = -\frac{5\pi}{4} $$ rad 6. $$ 450^{\circ} = \frac{5\pi}{2} $$ rad 7. $$ 720^{\circ} = 4\pi $$ rad 8. $$ \frac{5\pi}{4} $$ rad = $$ 225^{\circ} $$ 9. $$ \frac{5\pi}{2} $$ rad = $$ 450^{\circ} $$

Relaciona, en cada caso, la medida del ángulo con su medida

quivalente en radianes.

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Relaciona, en cada caso, la medida del ángulo con su medida quivalente en radianes.