Answer:
b
Step-by-step explanation:
Using the trigonometric identities
cot x = [tex]\frac{cosx}{sinx}[/tex] and tan x = [tex]\frac{sinx}{cosx}[/tex] thus
[tex]\frac{cos0}{cot0}[/tex] + tanΘ × cosΘ
= [tex]\frac{cos0}{\frac{cos0}{sin0} }[/tex] + [tex]\frac{sin0}{cos0}[/tex] × cosΘ
= cosΘ × [tex]\frac{sin0}{cos0}[/tex] + sinΘ
= sinΘ + sinΘ
= 2sinΘ → b
