Let P = {$$\theta $$ : sin$$\theta $$ $$-$$ cos$$\theta $$ = $$\sqrt 2 \,\cos \theta $$}
and Q = {$$\theta $$ : sin$$\theta $$ + cos$$\theta $$ = $$\sqrt 2 \,\sin \theta $$} be two sets. Then
and Q = {$$\theta $$ : sin$$\theta $$ + cos$$\theta $$ = $$\sqrt 2 \,\sin \theta $$} be two sets. Then
- AP $$ \subset $$ Q and Q $$-$$ P $$ \ne $$ $$\phi $$
- BQ $$ \not\subset $$ P
- CP $$ \not\subset $$ Q
- DP = Q
✓ Correct answer: D
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