I have 3 d trigonometric problem with a drawing. How can I attach the file containing the image of the problem. Any one please guide me
use the attach file option ....
Thank you so much. I am attaching the file containing the problem. I am unable to find any solution to this. Kindly help me.
|dw:1382803740057:dw|
the person is always 63m high, the distance of the base is always changing .... which gives us a changing tangent angle of elevation: tan(R) = 63/B, right?
|dw:1382803939760:dw| defining the base measure in ... some terms, sems beneficial to me
derivatives help to define min/max points tan(R) = 63/base base tan(R) = 63 base' tan(R) + R' base sec^2(R) = 0 R' = -(b' tan(R))/(b sec^2(R)) that might play a part
i am getting clueless
i started clueless :) i determine that KR = 58.31 RN = 70.71 KN is given already as 80 for this base triangle setup right?
yeah
|dw:1382804794710:dw| defining the angle of depression at R is a matter of getting a setup using this data
the 80-d is a bad thought, just d for the distance walked, 80-d is the other side if we need to use it. which might be easier since its got a 45 .... lets try it
|dw:1382805013867:dw|
thats inspirational
using law of cosines:\[b^2=(80-d)^2+(70.71)^2-2(80-d)(70.71)\cos(45)\] to define the base part with for some given distance walked
great going
and the angle at R is equal to the arctangent of 63/b \[R=tan^{-1}\left(\frac{63}{\sqrt{(80-d)^2+(70.71)^2-\sqrt2(80-d)(70.71)}}\right)\] looks fun
this is a real tough nut to crack
another idea: the angle of depression get bigger the smaller we get the base |dw:1382805568889:dw| so it really boils down to our definition of b in terms of d
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