Sin2A=2SinAcosA is true when A
a) 0°
b) 30°
c) 45°
Answers
Answered by
7
Answer:
a) ans. true.
b) ans. false.
c) ans. true.
Step-by-step explanation:
a) Sin2A= 2sinACosA is true when A is 0
sin2*0 = 2*0*1(cos 0 is 1)
hence 0 = 0. hence proved.
b) sin 2*30=2*1/√2*√3/2
⇒ sin 60°=√3/√2. Hence false.
c) sin 90°=2*sin 45°*cos 45°
⇒ 1=2*1/√2*1/√2
⇒ 1=1. hence proved.
Answered by
0
The correct answer is a, b and c.
Given: Sin 2A=2 SinA cosA
To Find: The angles which satisfy this equation.
Solution:
Identity: An identity is an equation which is always true. Any value can be substituted it will always hold true.
As we know,
Sin 2A=2 SinA cosA
is an identity so it will hold true for all the angles.
Hence, all the options are correct.
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