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Problem
Problem
If
a
sin
x
+
b
cos
(
x
+
θ
)
+
b
cos
(
x
−
θ
)
=
d
a \sin x + b \cos(x + \theta) + b \cos(x - \theta) = d
a
sin
x
+
b
cos
(
x
+
θ
)
+
b
cos
(
x
−
θ
)
=
d
, then the minimum value of
∣
cos
θ
∣
|\cos \theta|
∣
cos
θ
∣
is equal to a. \frac{1}{2|b|} \sqrt{d^2 - a^2} b. \frac{1}{2|a|} \sqrt{d^2 - a^2} c. \frac{1}{2|d|} \sqrt{d^2 - a^2} d. None of these
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