Question

The angles of a triangle are in A.P. and the number
of degrees in the least to the number of radians in
greatest is 60 to n. The angles in degree are?​

Answer 1

sorry this question is very hard

Answer 2

Step-by-step explanation:

MATHS

The angles of a triangle are in A.P. and the number of degrees in the least is to the number of radians in the greatest as 60 to π

c

. Find the smallest angle in degrees.

Study later

ANSWER

The three angles in A.P.;

if y is common difference, let these angles be (x+y)

∘

,x

∘

and(x−y)

∘

∴x+y+x+x−y=180

∘

x=60

∘

According to the question,

(x+y)

180

π

c

(x−y)

=

π

60

π(x−y)=(x+y)

180

π

×60

3(x−y)=x+y

4y=2x

y=

2

x

∴y=

2

60

∘

=30

∘

Hence three angles are 30

∘

,60

∘

and90

∘

.

I hope this would be right answer