Angles $x$ and $y$ are adjacent . Find if their exterior arms are in a straight line when : $x = 48 ⁰, y = 132 ⁰$ .

Open in App

Solution

Here $x = 48 ⁰, y = 132 ⁰$
Again $x$ and $y$ are adjacent angles.
so sum of adjacent angles $= x + y = 48 ° + 132 ° = 180 °$
Hence, the sum of adjacent angles are $180 °$ , so they form a linear pair.

Suggest Corrections

Similar questions

Angles $x$ and $y$ are adjacent . Find if their exterior arms are in a straight line when : $x = \frac{2}{3} r i g h t a n g l e, y = 120 ⁰$ .

The figure, given alongside, shows two adjacent angles $A O B$ and $A O C$ whose exterior sides are along the same straight line. Find the value of $x$ .

Q. The adjacent angles on a straight line are

(5 x - 6)^{o}

and

7 (x + 6)^{o}

. Find the value of

x

Q. In a triangle, if the two interior angles

30^{\circ}

and

(x + 20^{\circ})

are non-adjacent to an exterior angle

(2 x + 5^{\circ})

, then find the value of

x

Two adjacent angles are said to form a linear pair if their non-common arms are two _____________ rays.

Join BYJU'S Learning Program

Anglesxand y are adjacent . Find if their exterior arms are in a straight line when : x=48⁰,y=132⁰.

Here x=48⁰,y=132⁰Again xand y are adjacent angles.so sum of adjacent angles =x+y=48°+132°=180°Hence, the sum of adjacent angles are 180°, so they form a linear pair.

Angles $x$ and $y$ are adjacent . Find if their exterior arms are in a straight line when : $x = 48 ⁰, y = 132 ⁰$ .

Here $x = 48 ⁰, y = 132 ⁰$
Again $x$ and $y$ are adjacent angles.
so sum of adjacent angles $= x + y = 48 ° + 132 ° = 180 °$
Hence, the sum of adjacent angles are $180 °$ , so they form a linear pair.