O The X on the railroad sign is formed by two intersecting stripes that create 4 congruent areas, seen here in yellow. Two of which of the following could also intersect to cut into 4 congruent areas? R R O Diameters O Tangents O Arcs O Radii Submit Answer DELL 9 100 O ✓ INT
O The X on the railroad sign is formed by two intersecting stripes that create 4 congruent areas, seen here in yellow. Two of which of the following could also intersect to cut into 4 congruent areas? R R O Diameters O Tangents O Arcs O Radii Submit Answer DELL 9 100 O ✓ INT
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter3: Functions And Graphs
Section3.2: Graphs Of Equations
Problem 45E
Related questions
Question
![**Mathematics and Geometry: Understanding Congruent Areas**
*Educational Exercise*
The X on the railroad sign is formed by two intersecting stripes that create 4 congruent areas, seen here in yellow. Two of which of the following could also intersect to cut a circle into 4 congruent areas?
- Tangents
- Radii
- Diameters
- Arcs
**Explanation of Diagram:**
The image shows a classic railroad crossing sign, which is depicted as a yellow circle with a black X intersecting through its center, dividing it into four congruent sections. The letters "R" appear on either side of the intersecting lines within the circle, indicating "Railroad."
**Answer Choices:**
- *Tangents:* Lines that touch the circle at exactly one point but do not intersect the circle.
- *Radii:* Lines that extend from the center of the circle to any point on the circumference.
- *Diameters:* Straight lines that pass through the center of the circle, dividing it into two equal parts.
- *Arcs:* Curved lines that are part of the circle's circumference.
**Hint for Students:**
Think about which of these options can create equal sections when crossed or intersected within the circle.
[Submit Answer]
By engaging with this question, students will learn to identify and understand the properties of different geometric elements that intersect a circle and how they can create congruent areas.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F0890c2ce-3692-4718-a578-4f9466fde9bf%2F9b3a80d3-6f1d-4e89-82bb-2d233b9fe131%2Ftqo6nv_processed.jpeg&w=3840&q=75)
Transcribed Image Text:**Mathematics and Geometry: Understanding Congruent Areas**
*Educational Exercise*
The X on the railroad sign is formed by two intersecting stripes that create 4 congruent areas, seen here in yellow. Two of which of the following could also intersect to cut a circle into 4 congruent areas?
- Tangents
- Radii
- Diameters
- Arcs
**Explanation of Diagram:**
The image shows a classic railroad crossing sign, which is depicted as a yellow circle with a black X intersecting through its center, dividing it into four congruent sections. The letters "R" appear on either side of the intersecting lines within the circle, indicating "Railroad."
**Answer Choices:**
- *Tangents:* Lines that touch the circle at exactly one point but do not intersect the circle.
- *Radii:* Lines that extend from the center of the circle to any point on the circumference.
- *Diameters:* Straight lines that pass through the center of the circle, dividing it into two equal parts.
- *Arcs:* Curved lines that are part of the circle's circumference.
**Hint for Students:**
Think about which of these options can create equal sections when crossed or intersected within the circle.
[Submit Answer]
By engaging with this question, students will learn to identify and understand the properties of different geometric elements that intersect a circle and how they can create congruent areas.
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