13 directions – name each geometric part with its correct name. 11) figure with line, points c, d 12) figure with ray, points t, s 13) figure with segment, points w, x 14) figure with parallelogram and points l, m, n

Question

Accepted Answer

### 11)
# Explanation:
## Step1: Identify the geometric figure
The figure has two arrows, extending infinitely in both directions, with points $ C $ and $ D $ on it. This is a line.
## Step2: Name the line
A line can be named using two points on it, so this is line $ CD $ (or $ DC $).
# Answer: Line $ CD $ (or Line $ DC $)

### 12)
# Explanation:
## Step1: Identify the geometric figure
The figure has one arrow, starting from point $ S $ and extending through point $ T $ infinitely in one direction. This is a ray.
## Step2: Name the ray
A ray is named with its endpoint first, then another point on it, so this is ray $ ST $.
# Answer: Ray $ ST $

### 13)
# Explanation:
## Step1: Identify the geometric figure
The figure has two endpoints, $ W $ and $ X $, with a line segment between them. This is a line segment.
## Step2: Name the line segment
A line segment is named using its two endpoints, so this is segment $ WX $ (or $ XW $).
# Answer: Segment $ WX $ (or Segment $ XW $)

### 14)
# Explanation:
## Step1: Identify the geometric figure
The figure is a parallelogram (a type of plane) with points $ L $, $ M $, $ N $ inside it. These points are on the plane, so they are points on the plane (or just points in the plane, but the geometric part here is the plane itself or the points? Wait, the direction is "name each geometric part". The figure is a parallelogram representing a plane, so the geometric part is a plane, and the points are on the plane. But the main figure is the plane. Wait, the diagram shows a parallelogram (a plane) with points $ L $, $ M $, $ N $. So the geometric part for the shape is a plane (like plane $ LMN $ or just the plane, but usually, a plane can be named by three non - collinear points on it).
## Step2: Name the plane
Using the points $ L $, $ M $, $ N $ (assuming they are non - collinear), the plane can be named plane $ LMN $ (or any combination, but typically three points).
# Answer: Plane $ LMN $ (or Plane with points $ L $, $ M $, $ N $)

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QUESTION IMAGE

Question

Explanation:

11)

Step1: Identify the geometric figure

Step2: Name the line

Step1: Identify the geometric figure

Step2: Name the ray

Step1: Identify the geometric figure

Step2: Name the line segment

Answer:

12)