morgandlm
Well-Known Member
I am in the process of developing a spreadsheet to use as a passage planning tool to do what the RYA teach geometrically for course-to-steer and passage times on a chart. By breaking a passage into sectors subject to a series of tidal diamond areas, the spreadsheet can calculate the effect of the tidal streams at different states of the tide. The worst part is manually entering tidal stream data for each sector. I am using the following simple formula:
Speed-over-ground = boat speed minus the tidal stream x COS ‘angle’ for any given hour.
The 'angle' is the difference between course to be steered and tidal direction for each hour. This works really accurately when the tidal stream is either the same as or is 180 degrees from the course. It is less good when the tidal stream is across the course since COS 90 is zero and yet that stream does still affect the boat speed. I have learned that aviation uses a more complicated formula for calculating speed over the ground taking account of air speed, wind speed and direction but I am not confident that this will translate well to boat speed and tide where the values are generally closer.
Can anybody suggest a better formula for making this calculation?
David Morgan
Speed-over-ground = boat speed minus the tidal stream x COS ‘angle’ for any given hour.
The 'angle' is the difference between course to be steered and tidal direction for each hour. This works really accurately when the tidal stream is either the same as or is 180 degrees from the course. It is less good when the tidal stream is across the course since COS 90 is zero and yet that stream does still affect the boat speed. I have learned that aviation uses a more complicated formula for calculating speed over the ground taking account of air speed, wind speed and direction but I am not confident that this will translate well to boat speed and tide where the values are generally closer.
Can anybody suggest a better formula for making this calculation?
David Morgan