Advertisements
Advertisements
प्रश्न
If l, m, n are three lines such that l || m and n ⊥ l, prove that n ⊥ m.
Advertisements
उत्तर

Given l || , m ,n perpendicular l
To prove: n ⊥ m
Since l || m and n intersects them at G and H respectively
∴`∠`1= `∠`2 [Corresponding angles]
But, U = 90° [n ⊥ l ]
⇒ `∠`2 = 90°
Hence n perpendicular m
APPEARS IN
संबंधित प्रश्न
How many pairs of adjacent angles are formed when two lines intersect in a point?
In the below fig, lines PQ and RS intersect each other at point O. If ∠POR: ∠ROQ − 5 : 7,
find all the angles.

Two straight line AB and CD intersect one another at the point O. If ∠AOC + ∠COB + ∠BOD = 274°, then ∠AOD =
In the given figure, which of the following statements must be true?
(i) a + b = d + c
(ii) a + c + e = 180°
(iii) b + f = c + e

Give two examples of perpendicular lines you can see in your environment.
Look at the picture given below. Decide whether the lines given in picture is parallel or perpendicular to each other and write the answer in the box.

Mention two real life situations where we use parallel lines
Two lines are respectively perpendicular to two parallel lines. Show that they are parallel to each other.
In the example of a 'Zebra crossing,' what feature specifically exemplifies the constant distance property of parallel lines?
If the shortest distance between two straight lines in a plane is observed to change, what must be true about the lines?
