Which one of the following statement is not false?

If two angles forms a linear pair, then each of these angles is of measure

90^{o}

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Angles forming a linear pair can both be acute angles.

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One of the angles forming a linear pair can be obtuse angle.

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Bisectors of the adjacent angles form a right angle.

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Solution

The correct option is C One of the angles forming a linear pair can be obtuse angle.
Statement C is true.
Since when two angles form linear pair they are supplementary, they add up to form $180$ degrees. Hence, one angle has to be acute and other angle obtuse if there sum is $180$ degrees.

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Similar questions

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 $90^{\circ}$ .

Answer the following questions and justify.
(i) Can two acute angles he complement to each other?
(ii) Can two obtuse angles be complement to each other?
(iii) Can two right angles he complement to each other?
(iv) Can two acute angles be supplementary?
(v) Can two obtuse angles be supplementary?
(vi) Can two right angles be supplementary?
(vii) Can two adjacent angles be supplementary?
(viii) Can two adjacent angles be complementary?
(ix) Can two obtuse angles be adjacent angles?
(x) Can an acute angle be adjacent to an obtuse angle?
(xi) Can two acute angles form a linear pair?
(xii) can two obtuse angles form a linear pair?
(xiii) Can two right angles form a linear pair?

Q. Angles forming a linear pair can both be acute angles.

State true or false:

If angles forming a linear pair are of equal measure, then each of these angles is of measure

90^{o}

Q. If two adjacent angles form a linear pair, they can be called as:

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Which one of the following statement is not false?

The correct option is C One of the angles forming a linear pair can be obtuse angle.Statement C is true.Since when two angles form linear pair they are supplementary, they add up to form 180 degrees. Hence, one angle has to be acute and other angle obtuse if there sum is 180 degrees.

The correct option is C One of the angles forming a linear pair can be obtuse angle.
Statement C is true.
Since when two angles form linear pair they are supplementary, they add up to form $180$ degrees. Hence, one angle has to be acute and other angle obtuse if there sum is $180$ degrees.