Metsfan Posted August 3, 2013 Share Posted August 3, 2013 I found this blog post on wunderground about wind shear calculation, and I tried to get the answer that he got, but for some reason I am having difficulties. http://www.wunderground.com/blog/24hourprof/comment.html?entrynum=24 I did this, sqrt( (40)^2 +(10)^2))=41 knots which is not the same as the what is in the posted example Is the angle involved? Thanks. Link to comment Share on other sites More sharing options...
Chinook Posted August 4, 2013 Share Posted August 4, 2013 Vector addition and subtraction will have to use the law of cosines, given the two lengths of the vectors and an angle. Wind shear is a subtraction, so subtraction: R= squareroot(A^2 + B^2 - 2ABcos(theta)) So this depends greatly on the angle theta, if A and B are close to the same length. If one of them is zero, it doesn't depend on the angle. squareroot(40^2+10^2 - 2(40)(10)cos(50)) = 34.435 Link to comment Share on other sites More sharing options...
Metsfan Posted August 4, 2013 Author Share Posted August 4, 2013 Vector addition and subtraction will have to use the law of cosines, given the two lengths of the vectors and an angle. Wind shear is a subtraction, so subtraction: R= squareroot(A^2 + B^2 - 2ABcos(theta)) So this depends greatly on the angle theta, if A and B are close to the same length. If one of them is zero, it doesn't depend on the angle. squareroot(40^2+10^2 - 2(40)(10)cos(50)) = 34.435 Thanks. I have one more question. Is the bulk vector difference the same as the bulk wind difference? The vector difference I think falls under the pythagorus theorem, and the wind difference is the is just subtracting the two values, because a couple of weeks ago I asked about the brn shear, and I am still trying to mathematically grasp the concept. I looked at this webpage http://www.spc.noaa.gov/exper/soundings/help/index.html to get more info, but it doesn't seem to help. Thanks again. Link to comment Share on other sites More sharing options...
Metsfan Posted February 19, 2014 Author Share Posted February 19, 2014 Vector addition and subtraction will have to use the law of cosines, given the two lengths of the vectors and an angle. Wind shear is a subtraction, so subtraction: R= squareroot(A^2 + B^2 - 2ABcos(theta)) So this depends greatly on the angle theta, if A and B are close to the same length. If one of them is zero, it doesn't depend on the angle. squareroot(40^2+10^2 - 2(40)(10)cos(50)) = 34.435 Hi, How did this person get an angle of 50? Link to comment Share on other sites More sharing options...
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