Given that $$sin^{2}$$ θ - 3 sin θ + 2 = 0
$$sin^{2}$$ θ - 2 sin θ - sin θ + 2 = 0
sin θ (sin θ - 2) - 1 (sin θ - 2) = 0
(sin θ - 2)(sin θ - 1) = 0
here,
sin θ = 2 is not a possible value as max value of sin θ = 1
and so sin θ = 1
and sin θ takes value 1 at θ = 90 degree
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