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Approximate the Solutions of the Equation 2sin2(x)4sin(x)+1=02 \sin ^ { 2 } ( x ) - 4 \sin ( x ) + 1 = 0

Question 28

Multiple Choice

Approximate the solutions of the equation 2sin2(x) 4sin(x) +1=02 \sin ^ { 2 } ( x ) - 4 \sin ( x ) + 1 = 0 by considering its graph below. Round your answer to one decimal.
 Approximate the solutions of the equation  2 \sin ^ { 2 } ( x )  - 4 \sin ( x )  + 1 = 0  by considering its graph below. Round your answer to one decimal.    A)   0.3,2.8  B)   0.3,1.0  C)   1.0,4.6  D)   0.3,4.6  E)   2.8,4.6


A) 0.3,2.80.3,2.8
B) 0.3,1.00.3,1.0
C) 1.0,4.61.0,4.6
D) 0.3,4.60.3,4.6
E) 2.8,4.62.8,4.6

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