Exercise 5: Consider two circles \( C(O ; R) \) and \( C^{\prime}\left(O^{\prime} ; R^{\prime}\right) \). The following parts are independent. 1) Determine the relative position of \( (C) \) and \( \left(C^{\prime}\right) \) if \( R=25 \mathrm{~cm}, R^{\prime}=15 \mathrm{~cm} \), and \( O O^{\prime}=35 \mathrm{cn} \) 2) Given \( (C) \) and \( \left(C^{\prime}\right) \) are externally tangent circles, where \( O O^{\prime}=15 \mathrm{~cm} \). Calculate \( R \) and \( R^{\prime} \) such that \( R \) is 3 cm less than \( R^{\prime} \).

9. Is \( \overrightarrow{G H} \) the same ray as \( \overrightarrow{H G} \) ? ¿Es \( \overrightarrow{G H} \) el mismo rayo que \( \overrightarrow{H G} \) ? (Page 3) (1pt) A. Yes, they are both rays containing \( H \) and \( G \). B. Yes, \( \overrightarrow{G H} \) and \( \overrightarrow{H G} \) go in the same direction. C. No, because they are not both rays. D. No, \( \overrightarrow{G H} \) and \( \overrightarrow{H G} \) go in opposite directions.

Identify the graph with a \( x \)-intercept of 3 and a \( y \) - intercept of -1

5. \( \angle T R U \) and \( \angle U R P \) are \( \begin{array}{ll}\text { A. Vertical } & \text { B. Supplementary } \\ \text { C. Congruent } & \text { D. Complementary }\end{array} \)

Find the slope of the line that passes through: \[ (6,7) \text { and }(4,2) \]

Name: M1 Quiz \#1 (20pts) 1. What is the correct notation to identify the object below? \( \& C \) Cuál es la notación correcta para identificar el siguiente objeto? (Page 2 and 4\( )(1 \mathrm{pt}) \) \( \begin{array}{llll}\text { A. } \angle C A H & \text { B. } \angle C H A & \text { C. } \overrightarrow{C H A} & \text { D. } \overrightarrow{C A H}\end{array} \)