Which outcome does not represent a favorable outcome? (Highlight or circle the correct answer). a. making at least two free throws (the one that does not have at least two heads) \( \begin{array}{llll}\text { A. TTTH } & \text { B. HTHT } & \text { C. TTHH } & \text { D. HHTH } \\ \begin{array}{lll}\text { b. making exactly two free throws (the one that does not have exactly two heads) } \\ \begin{array}{lll}\text { A. HHHT } & \text { B. THTH } & \text { C. THHT } \\ \begin{array}{ll}\text { C. making at least two free throws in a row (the one that does not have two heads in } \\ \text { a row) } & \text { B. HHHT }\end{array} \\ \begin{array}{ll}\text { A. HHTT } & \text { C. HTHT }\end{array}\end{array}\end{array} l^{\text {B. THH }}\end{array} \)

**Part (a): Making at least two free throws (i.e. getting at least two heads)** Favorable outcomes must have at least two heads. We check each option: - Option A: \( \text{TTTH} \) has only one head. - Option B: \( \text{HTHT} \) has two heads. - Option C: \( \text{TTHH} \) has two heads. - Option D: \( \text{HHTH} \) has three heads. Thus, the outcome that does not meet the criterion is **A. TTTH** --- **Part (b): Making exactly two free throws (i.e. getting exactly two heads)** Favorable outcomes must have exactly two heads. We check each option: - Option A: \( \text{HHHT} \) has three heads. - Option B: \( \text{THTH} \) has two heads. - Option C: \( \text{THHT} \) has two heads. Thus, the outcome that does not meet the criterion is **A. HHHT** --- **Part (c): Making at least two free throws in a row (i.e. having at least two heads in a row)** Favorable outcomes must have at least one instance of two consecutive heads. We check each option: - Option A: \( \text{HHTT} \) has two heads consecutively at the beginning. - Option B: \( \text{HHHT} \) has three consecutive heads. - Option C: \( \text{HTHT} \) never has two heads in a row. Thus, the outcome that does not meet the criterion is **C. HTHT**