5-Letter Words Starting with D
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5-Letter Words (48):
D·2+A·1+C·3+E·1+S·1 = 8 pts
D·2+A·1+D·2+A·1+S·1 = 7 pts
D·2+A·1+D·2+O·1+S·1 = 7 pts
D·2+A·1+F·4+F·4+S·1 = 12 pts
D·2+A·1+H·4+L·1+S·1 = 9 pts
D·2+A·1+L·1+E·1+S·1 = 6 pts
D·2+A·1+M·3+E·1+S·1 = 8 pts
D·2+A·1+M·3+N·1+S·1 = 8 pts
D·2+A·1+M·3+P·3+S·1 = 10 pts
dangs (7 points)
Alternative to shoots (wordplay)
Relatives of "Gee whiz!" and "Shucks!"
Darns? No, close
D·2+A·1+N·1+G·2+S·1 = 7 pts
D·2+A·1+R·1+B·3+S·1 = 8 pts
dares (6 points)
What the bold winner does (wordplay)
Ignores the odds, perhaps
Has the courage (to do)
D·2+A·1+R·1+E·1+S·1 = 6 pts
D·2+A·1+R·1+K·5+S·1 = 10 pts
D·2+A·1+R·1+N·1+S·1 = 6 pts
darts (6 points)
Spurts towards the board (wordplay)
Game that drives home a point (wordplay)
Game room activity, perhaps
D·2+A·1+R·1+T·1+S·1 = 6 pts
dates (6 points)
Times to remember (wordplay)
Mall trips or ice-skating sessions, say
New Year's Eve get-togethers (wordplay)
D·2+A·1+T·1+E·1+S·1 = 6 pts
D·2+A·1+T·1+O·1+S·1 = 6 pts
D·2+A·1+U·1+B·3+S·1 = 8 pts
D·2+A·1+U·1+T·1+S·1 = 6 pts
D·2+A·1+W·4+K·5+S·1 = 13 pts
D·2+A·1+W·4+N·1+S·1 = 9 pts
D·2+A·1+W·4+T·1+S·1 = 9 pts
D·2+A·1+Z·10+E·1+S·1 = 15 pts
D·2+E·1+A·1+D·2+S·1 = 7 pts
deals (6 points)
Prepares for war (wordplay)
Handles distribution trades (wordplay)
Gives a hand (wordplay)
D·2+E·1+A·1+L·1+S·1 = 6 pts
D·2+E·1+A·1+N·1+S·1 = 6 pts
D·2+E·1+A·1+R·1+S·1 = 6 pts
degas (7 points)
Knock the wind out of artist (wordplay)
Big name at the Musee d'Orsay
What to step on in de car (wordplay)
D·2+E·1+G·2+A·1+S·1 = 7 pts
D·2+E·1+V·4+A·1+S·1 = 9 pts
D·2+H·4+A·1+K·5+S·1 = 13 pts
D·2+H·4+A·1+L·1+S·1 = 9 pts
dials (6 points)
Calls the bullpen, maybe
Remote ancestors (wordplay)
Pushes someone's buttons (wordplay)
D·2+I·1+A·1+L·1+S·1 = 6 pts
D·2+I·1+T·1+A·1+S·1 = 6 pts
D·2+I·1+V·4+A·1+S·1 = 9 pts
D·2+O·1+A·1+T·1+S·1 = 6 pts
D·2+O·1+N·1+A·1+S·1 = 6 pts
D·2+O·1+P·3+A·1+S·1 = 8 pts
D·2+R·1+A·1+B·3+S·1 = 8 pts
D·2+R·1+A·1+G·2+S·1 = 7 pts
D·2+R·1+A·1+M·3+S·1 = 8 pts
D·2+R·1+A·1+T·1+S·1 = 6 pts
D·2+R·1+A·1+W·4+S·1 = 9 pts
D·2+R·1+A·1+Y·4+S·1 = 9 pts
D·2+U·1+A·1+D·2+S·1 = 7 pts
duals (6 points)
Chess problems with two solutions.
Gives (a road) a second carriageway
Some processor chips
D·2+U·1+A·1+L·1+S·1 = 6 pts
D·2+U·1+M·3+A·1+S·1 = 8 pts
D·2+U·1+R·1+A·1+S·1 = 6 pts
D·2+Y·4+A·1+D·2+S·1 = 10 pts
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