A) 0 |
B) \( \Large \frac{1}{2} \) |
C) 1 |
D) 2 |
C) 1 |
In \( \Large \triangle ABC \), if \( \Large \angle C \) is 90 \(^{\circ} \), then
\( \Large \angle A+ \angle B \) = 180 \(^{\circ} \) - 90 \(^{\circ} \) = 90 \(^{\circ} \)
Now, cos (A + B) + sin(A + B)
=cos 90 \(^{\circ} \)+ sin 90 \(^{\circ} \) = 0+1=1