The angle which makes a linear pair with an angle of $61^{\circ}$ is of

29^{\circ}

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61^{\circ}

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122^{\circ}

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119^{\circ}

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Solution

The correct option is D $119^{\circ}$
Let the required angle be $x^{\circ}$ .
It is given that $x^{\circ}$ makes a linear pair with $61^{\circ}$ .
As we know in a linear pair sum of angles is $180^{\circ}$
$∴ x + 61^{\circ} = 180^{\circ} \Rightarrow x = 180^{\circ} - 61^{\circ} = 119^{\circ}$ .

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Similar questions

Question 6
The angle which makes a linear pair with an angle of $61^{\circ}$ is of
(a) $29^{\circ}$
(b) $61^{\circ}$
(c) $122^{\circ}$
(d) $119^{\circ}$

Q. The angle which makes a linear pair with the angle measuring

58^{\circ}

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Question 61

State whether the statement is True or False.

One obtuse angle and one acute angle can make a pair of supplementary angles.

Q. Two angles making a linear pair are always adjacent angles.

Q. Define Adjacent angles, Linear pair of angles. What is the sum of a linear pair of angles

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The angle which makes a linear pair with an angle of 61∘ is of

The correct option is D 119∘Let the required angle be x∘. It is given that x∘ makes a linear pair with 61∘. As we know in a linear pair sum of angles is 180∘ ∴x+61∘=180∘⇒x=180∘−61∘=119∘.

The angle which makes a linear pair with an angle of $61^{\circ}$ is of

The correct option is D $119^{\circ}$
Let the required angle be $x^{\circ}$ .
It is given that $x^{\circ}$ makes a linear pair with $61^{\circ}$ .
As we know in a linear pair sum of angles is $180^{\circ}$
$∴ x + 61^{\circ} = 180^{\circ} \Rightarrow x = 180^{\circ} - 61^{\circ} = 119^{\circ}$ .