Which boat has the right of way in a channel if passing?
151159
The vessel being overtaken is always stand-on and has the right of way.  Typically a sailboat has right of way over a powerboat but in a overtaking situation, if a sailboat is ovetaking a powerboat the powerboat is stand-on and has right of way.
140476
Speed and direction, if thats what you're asking
242462
Well, if it's on the right side of the door then I would say left.  You tend to reach for the handle with the opposite hand no matter which way the door opens.
701206
The Wharf by the Docks by Florence Warden\n\nor\n\nBARROW, John. Navigatio Britannica: Or a Complete System of Navigation\n\n\nNot really sure
268175
Front: Fore or Bow\nBack: Aft or Stern\nLeft: Port\nRight: Starboard\n\nOutside: Deck\nOutside steering: Cockpit\nInside: Cabin\nBedroom: Berth\nKitchen: Galley\n\nThere are more (some of which are specific to certain types of yachts)\n\nEDIT: Oh my. Thanks DBK. How the heck could I forget the Head. lol.
882832
"We're going to need a bigger Boat"\n\nJaws
569881
GO FAST AND TURN LEFT !!!!!
328646
Not unless your friend grants you permission to.  "Right of passage" road is called an 'easement'.
730035
What does this have to do with boats?
228679
http://www.absolutelyfreeplans.com/Boat%20Plans/boat_plans.htm   Maybe this will help you
229381
either or--- Its the motion in the ocean.. Not the size of the Boat.... REMEMBER THAT!
331284
boat A because the other one sunk before the finish
1118789
These names are common names for boats
966037
Oh hold on, I have one right here, Next to my collection of WW2 Torpedo and Gun boats.  Can i interest you in a nice little MG42 for seeing off the odd sail boat or two?
249629
Go to the boat store..
41604
on the front a boat\nback a head
539310
After 2.5 hrs, Boat A has gone 50 km, and Boat B 80 km. Let the distances of A and B be two sides of a triangle, a 70 degree angle connecting them.\n\nThus we have a triangle with two known sides and one known angle.\n  \nLabel it A, B and C starting from the bottom left angle. Label each angle's opposite side its respective lowercase (a,b, and c). Fill in for b and c, and angle A. We don't know if this is a right triangle or not, so we're going to need to use the law of cosines:\n\na^2 = b^2 + c^2 - 2*b*c*cos(a)\nSubstitute for each known variable:\na^2 = (50)^2 + (80)^2 - 2(50)(80)cos(70 degrees)\na^2 = 2500 + 6400 - 8000 * cos (70 degrees)\na^2 = 8900 - 8000 * .34202\na^2 = 6163.84\na = 78.5101\n\nThus, using the law of cosines, the distance (a) from the two boats is approximately 78.5101 km. It is not exact as there is no exact value for cos (70 degrees).