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Perpendiculars শব্দের বাংলা অর্থ: লম্ব
Perpendiculars Meaning In Bengali লম্ব
Perpendiculars
লম্ব,
Definition
1) In geometry, perpendiculars are lines, planes, or surfaces that intersect at right angles (90 degrees). This means that they form a T-shape where they meet.
2) In construction and engineering, perpendiculars refer to structures, such as walls or supports, that are positioned at right angles to each other.
3) In mathematics, perpendiculars can also refer to the relationship between vectors or matrices that are orthogonal to each other, meaning they have a dot product of zero.
Examples
Perpendiculars Example in a sentence
1) The two streets intersected at right angles, forming perfect perpendiculars.
2) The carpenter used a level to ensure that the shelves were mounted perfectly perpendiculars to the wall.
3) The architect drew lines on the blueprint to represent the perpendiculars of the building's corners.
4) In geometry, perpendiculars are lines that intersect at a 90-degree angle.
5) The surveyor marked the property boundaries with stakes placed at the endpoints of perpendiculars.
6) The teacher explained how to construct perpendiculars using a compass and straightedge.
7) The craftsman carefully aligned the pieces of wood to create perpendiculars for the frame of the structure.
8) The engineer designed the support beams to be installed as perpendiculars to the ceiling joists.
9) The flagpole stood tall and straight, forming perpendiculars with the ground.
10) To hang the painting properly, make sure the hooks are installed perpendiculars to the wall.
Part of Speech
Perpendiculars (Adjective)
Synonyms
Perpendicular , Normal - (NOUN) লম্ব
Encyclopedia
In geometry, perpendiculars are lines, planes, or surfaces that intersect at right angles (90 degrees). This means that they form a T-shape where they meet.
In construction and engineering, perpendiculars refer to structures, such as walls or supports, that are positioned at right angles to each other.
In mathematics, perpendiculars can also refer to the relationship between vectors or matrices that are orthogonal to each other, meaning they have a dot product of zero.
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