Which angle is the adjacent angle to two angles?

∠ a

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∠ b

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∠ c

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There is no such angles.

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Solution

The correct option is B $∠ b$
$∠ b$ shares common ray with $∠ a$ as well as $∠ c,$ shown here by the dashed line.

Hence, $∠ b$ is the adjacent angle to both $∠ a$ and $∠ c .$

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Q. When two complementary angles

∠ A O B & ∠ B O C

are adjacent to each other, which of the following is correct?

Q. How to find whether the angle is adjacent or not.. What is adjacent angles

Q. Construct the following figures.
(i) A pair of adjacent angles
(ii) Two supplementary angles which are not adjacent angles.
(iii) A pair of adjacent complementary angles.

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?

The angle between the bisectors of two adjacent supplementary angles is a right angle.

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Which angle is the adjacent angle to two angles?

The correct option is B ∠b∠b shares common ray with ∠a as well as ∠c, shown here by the dashed line. Hence, ∠b is the adjacent angle to both ∠a and ∠c.

The correct option is B $∠ b$
$∠ b$ shares common ray with $∠ a$ as well as $∠ c,$ shown here by the dashed line.

Hence, $∠ b$ is the adjacent angle to both $∠ a$ and $∠ c .$