Triangle (noun):
- A Geometric Shape:
- Meaning: A polygon with three edges and three vertices. The sum of its internal angles is always 180 degrees.
- Example: “A triangle can be classified as equilateral, isosceles, or scalene based on its sides and angles.”
- Prepositions Used: Of
- Example: “The triangle of forces is a fundamental concept in physics.”
- Meaning: A polygon with three edges and three vertices. The sum of its internal angles is always 180 degrees.
- A Geometric Figure with Specific Properties:
- Meaning: A shape or figure with three sides and angles, used in various contexts like trigonometry or design.
- Example: “In trigonometry, the properties of a right triangle are used to solve problems involving angles and sides.”
- Prepositions Used: In
- Example: “The area of a triangle can be calculated using the formula in geometry.”
- Meaning: A shape or figure with three sides and angles, used in various contexts like trigonometry or design.
- A Symbolic or Metaphorical Triangle:
- Meaning: A representation or arrangement involving three elements or aspects.
- Example: “The triangle of communication includes the sender, the receiver, and the message.”
- Prepositions Used: Of, between
- Example: “The triangle of power in the organization was between the CEO, the board, and the employees.”
- Meaning: A representation or arrangement involving three elements or aspects.
Collocations with “Triangle”
- Equilateral triangle: A triangle with all three sides and angles equal.
- Isosceles triangle: A triangle with at least two sides of equal length.
- Scalene triangle: A triangle with all sides of different lengths.
- Right triangle: A triangle with one angle measuring 90 degrees.
- Triangle inequality theorem: A theorem stating that the sum of the lengths of any two sides of a triangle must be greater than the length of the remaining side.
- Triangle formation: The arrangement of three points or objects in a triangular shape.
- Triangle of forces: A method used in physics to represent the vector addition of forces.
Example Sentences
- The equilateral triangle has all three sides of equal length.
- The right triangle is used in many trigonometric calculations.
- To solve the problem, we need to understand the properties of the triangle.
- The area of a triangle can be calculated by using the formula: 1/2 × base × height.
- The isosceles triangle has two sides of the same length.
- The triangle inequality theorem helps determine if three lengths can form a triangle.
- In a right triangle, the Pythagorean theorem can be applied.
- The design of the logo features a triangle to symbolize strength.
- The triangle of communication involves the sender, message, and receiver.
- The geometry teacher explained how to find the area of a triangle.
- The artist used a triangle formation to create visual balance in the painting.
- We need to measure the sides of the triangle to calculate its area.
- The triangle of forces shows the resultant force when multiple forces are applied.
- A scalene triangle has no equal sides or angles.
- The triangle in the flag represents unity and equality.
- The architect used triangular shapes to enhance the structural stability of the building.
- The right triangle has one angle that is exactly 90 degrees.
- The triangle on the road sign indicates a warning or caution.
- The triangle of emotions includes happiness, sadness, and anger.
- In trigonometry, the relationships between the angles and sides of a triangle are crucial.
- The triangle formed by the three landmarks is easy to spot on the map.
- The equilateral triangle is a special case of the isosceles triangle.
- The student struggled with understanding the properties of different types of triangles.
- The artist used a triangle to represent balance in the composition.
- The triangle’s internal angles always add up to 180 degrees.
- The triangle method is a popular technique for vector addition in physics.
- The teacher drew a right triangle on the board to explain the Pythagorean theorem.
- The triangle in the study diagram illustrates the relationship between variables.
- The child learned to draw different types of triangles in art class.
- The triangle of authority in the company includes the CEO, managers, and employees.
- The architect’s blueprints featured several triangles to ensure structural integrity.
- The triangle’s base and height are essential for calculating its area.
- The flag’s triangle represents the three main values of the organization.
- The mathematical problem involved finding the length of the sides of a triangle.
- The design used a series of triangles to create a pattern on the fabric.
- The triangle’s internal angles were measured using a protractor.
- The right triangle’s hypotenuse is the longest side of the triangle.
- The triangle of risk factors includes financial, operational, and strategic risks.
- The student used the triangle inequality theorem to solve the geometry problem.
- The logo features a triangle pointing upwards to symbolize progress.
- The triangle of knowledge includes theory, practice, and experience.
- The teacher demonstrated how to draw an isosceles triangle using a ruler and compass.
- The architect’s design incorporated triangular shapes to enhance aesthetic appeal.
- The triangle’s vertices are labeled A, B, and C.
- The right triangle’s sides are often referred to as the opposite, adjacent, and hypotenuse.
- The triangle of support includes family, friends, and professional networks.
- The artist’s use of triangles in the painting created a dynamic composition.
- The geometry lesson focused on understanding different types of triangles.
- The triangle’s angles were calculated using trigonometric functions.
- The project’s success depends on the triangle of planning, execution, and evaluation.