State true or false:
If angles forming a linear pair are of equal measure, then each of these angles is of measure $90^{o}$

True

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False

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Solution

The correct option is A True
If the angles are of equal measure, then the measure of the angles be x and x respectively.
Then,
$x + x = 180$
$\Rightarrow$ $2 x = 180$
$\Rightarrow$ $x = 90$
So, the given statement is True

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Similar questions

If angles forming a linear pair are equal, then each of these angles is of measure 90 $^{\circ}$ .

Which of the following statements are true., (T) and which are false (F)?

(i) Angles forming a linear pair are supplementary.
(ii) If two adjacent angles are equal, then each angle measures $90^{\circ}$ .
(iii) Angles forming a linear pair can both be acute angles.
(iv) If angles forming a linear pair are equal, then each of these angles is of measure $90^{\circ}$ .

Q. Two angles form a linear pair, the measure of one angle is twice the measure of the other angle. Find the measure of both these angles.

Q. If angles of a linear pair are equal, then the measure of each angle is
(a) 30°
(b) 45°
(c) 60°
(d) 90°

Four pairs of corresponding angles are formed as follows:

In a linear pair of angles if both angles are equal then the measure of each angle

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State true or false:If angles forming a linear pair are of equal measure, then each of these angles is of measure 90o

The correct option is A TrueIf the angles are of equal measure, then the measure of the angles be x and x respectively.Then, x+x=180 ⇒ 2x=180 ⇒ x=90 So, the given statement is True

State true or false:
If angles forming a linear pair are of equal measure, then each of these angles is of measure $90^{o}$

The correct option is A True
If the angles are of equal measure, then the measure of the angles be x and x respectively.
Then,
$x + x = 180$
$\Rightarrow$ $2 x = 180$
$\Rightarrow$ $x = 90$
So, the given statement is True