​If sin2A = 2 sinA, then A =?​

Correct option is C

Given:

sin2A=2sinA

Formula used:

The double-angle identity:

sin2A = 2sinAcosA

Solution:

Substitute the formula for sin⁡2A into the equation:

2sinAcosA = 2sinA

Divide both sides by 2sin⁡A (assuming sin⁡A$$\neq0$$​):

cosA = 1 

cosA = cos$$0^\circ$$ 

Since Cos A = 1 

A= $$0^\circ$$ 

The value of A is $$0^\circ$$ 

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