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sin²x + cos²30 = 5/4
cos 30 = √3/2
⇒ cos²30 = 3/4
sin²x = 5/4 - 3/4
⇒ sin²x = ( 5 - 3 )/4
⇒ sin²x = 2/4
⇒ sin x = 1/√2
⇒ sin x = sin 45
⇒ x = 45°
x = 45° .
b )
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#lordcarbin
((((1))))
sin^2x+cos^2 30°=5/4
cos30°=√3/2
so sin^2x=5/4-(√3/2)^2
sin^2x=5/4-3/4
sinx=√1/2
sinx=1/√2
as we know sin45°=1/√2
so
therefore
sinx=sin45°
x=45°
((((2))))
x=2
see the attachment for the steps.
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