A triangle can have two:

Acute angles

Right on! Give the BNAT exam to get a 100% scholarship for BYJUS courses

Right angles

No worries! We‘ve got your back. Try BYJU‘S free classes today!

Straight angles

No worries! We‘ve got your back. Try BYJU‘S free classes today!

Obtuse angles

No worries! We‘ve got your back. Try BYJU‘S free classes today!

Open in App

Solution

The correct option is A
Acute angles

A triangle can have two acute angles [From angle sum property of triangles, sum of the angle should be $180^{\circ}$ ]

Suggest Corrections

Similar questions

Q. Can a triangle have:

(i) Two right angles?

(ii) Two obtuse angles?

(iii) Two acute angles?

(iv) All angles more than 60°?

(v) All angles less than 60°?

(vi) All angles equal to 60°?

Q. Which is true?
(a) A triangle can have two right angles.
(b) A triangle can have two obtuse angles.
(c) A triangle can have two acute angles.
(d) An exterior angle of a triangle is less than either of the interior opposite angles.

Q. Can a triangle have
(i) two right angles?
(ii) two obtuse angles?
(iii) two acute angles?
(iv) each angle more than 60°?
(v) each angle less than 60°?
(vi) each angle equal to 60°?

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. State 'True' or 'False':
(i) A triangle can have two right angles.
(ii) A triangle cannot have two obtuse angles.
(iii) A triangle cannot have two acute angles.
(iv) A triangle can have each angle less than 60°.
(v) A triangle can have each angle equal to 60°.
(vi) There cannot be a triangle whose angles measure 10°, 80° and 100°.

Join BYJU'S Learning Program

A triangle can have two:

The correct option is A Acute angles A triangle can have two acute angles [From angle sum property of triangles, sum of the angle should be 180∘]

The correct option is A
Acute angles

A triangle can have two acute angles [From angle sum property of triangles, sum of the angle should be $180^{\circ}$ ]