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Five siblings - A, B, C, D, E are in houses Blue, Black, Yellow, White, Green and play Chess, Football, Tennis, Rugby, Shotput. Given conditions: 1. A plays Chess, not in Black house. 2. C is in White house. 3. Tennis player is in Green house. 4. D and B are not in Rugby. 5. B is in Blue house. 6. E plays Shotput. Who plays Tennis and is in Green house?
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Solution: Step 1: From statement 5, B is in Blue house.
Step 2: From statement 1, A plays Chess but is not in Black house.
Step 3: From statement 2, C is in White house.
Step 4: From statement 6, E plays Shotput.
Step 5: From statement 4, D and B are not in Rugby.
Step 6: Since B is in Blue and not in Rugby, and B can't play Tennis (as we need to find Tennis player in Green house), we deduce further.
Step 7: Statement 3 indicates the Tennis player is in the Green house.
Step 8: Considering all conditions and arranging, we find: A - Chess - Yellow, C - Rugby - White, B - Football - Blue, E - Shotput - Black, D - Tennis - Green.
Step 9: Therefore, D plays Tennis and is in the Green house.