2(sinθcosθ+3)=3cosθ+4sinθ and 0<θ<360° then, θ=?

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

$2 (sinθcosθ + \sqrt{3}) = \sqrt{3} cosθ + 4 sinθ and 0 < θ < 360 ° then, θ = ?$

30 $°$ , 150 $°$

90 $°$ , 0 $°$

60 $°$ , 120 $°$

45 $°$ , 135 $°$

2011

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