determine whether the hypothesis of each given conditional is true from the given information.
| | yes | no |
|--|--|--|
| if a, b, c, and d are collinear, then they lie in the same plane. a, b, c, and d lie in the same plane. | | |
| if $overrightarrow{bd}$ bisects $angle abc$, then d lies in the interior of $angle abc$. d lies in the interior of $angle abc$. | | |

Question

determine whether the hypothesis of each given conditional is true from the given information.
| | yes | no |
|--|--|--|
| if a, b, c, and d are collinear, then they lie in the same plane. a, b, c, and d lie in the same plane. |  |  |
| if $overrightarrow{bd}$ bisects $angle abc$, then d lies in the interior of $angle abc$. d lies in the interior of $angle abc$. |  |  |

Accepted Answer

# Explanation:
## Step1: Analyze first conditional
The hypothesis of the first conditional is "A, B, C, and D are collinear". The given information only says A, B, C, and D lie in the same plane, not that they are collinear.
## Step2: Analyze second conditional
The hypothesis of the second conditional is "BD bisects ∠ABC". The given information only says D lies in the interior of ∠ABC, not that BD bisects ∠ABC.
# Answer:
1. No
2. No

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QUESTION IMAGE

Question

Explanation:

Step1: Analyze first conditional

Step2: Analyze second conditional

Answer: