How many triangles can be drawn having its angles as $53^{o}$ , $64^{o}$ and $63^{o}$ ?

Question

How many triangles can be drawn having its angles as 53-o- 64-o and 63-o-12NoneMore than 2

Toppr Admin · Accepted Answer

The three angles given are 54-x2218- 64-x2218- 63-x2218-Now- sum of angles - 53-64-63Sum of angles - 180-x2218-Sum of angles of triangle is 180-x2218-xA0-Hence- infinitely many triangles can be formed with these three angles-

How many triangles can be drawn having its angles as $53^{o}$ , $64^{o}$ and $63^{o}$ ?
$1$
$2$
None
More than $2$

The three angles given are $54^{\circ}$ , $64^{\circ}$ , $63^{\circ}$
Now, sum of angles = $53 + 64 + 63$
Sum of angles = $180^{\circ}$
Sum of angles of triangle is $180^{\circ}$ .
Hence, infinitely many triangles can be formed with these three angles.

How many triangles can be drawn having its angles as 53o, 64o and 63o?12NoneMore than 2

The three angles given are 54∘, 64∘, 63∘Now, sum of angles = 53+64+63Sum of angles = 180∘Sum of angles of triangle is 180∘. Hence, infinitely many triangles can be formed with these three angles.

How many triangles can be drawn having its angles as $53^{o}$ , $64^{o}$ and $63^{o}$ ?
$1$
$2$
None
More than $2$

The three angles given are $54^{\circ}$ , $64^{\circ}$ , $63^{\circ}$
Now, sum of angles = $53 + 64 + 63$
Sum of angles = $180^{\circ}$
Sum of angles of triangle is $180^{\circ}$ .
Hence, infinitely many triangles can be formed with these three angles.