Is itRob101101 wrote:Last week!
Using these two apparent dips, find the true dip.
Dips : 032 36* & 082 35*
054.7 / 38.2* ?
Is itRob101101 wrote:Last week!
Using these two apparent dips, find the true dip.
Dips : 032 36* & 082 35*
054.7 / 38.2* ?
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I just used a lot of trig [img]http://i.imgur.com/L0dSMpu.png[/img] we assume that A is on elevation 200 and B, C, D are elevation 0 (numbers are pretty arbitrary) AB represents 032 36* dip and AC represents 082 35* dip AD is the perpendicular from A to BC, aka the true dip length AB = 275.28, length AC = 285.63 angle BAC is 50* so we can use law of cosines to find BC as 237.24 area of triangle ABC = AB * AC * sin(BAC) / 2 = BC * AD / 2 we can then find AD to be 253.89 and we can then use trig to find that the dip angle = arctan(200/253.89) = [b]38.23*[/b] We then find the direction of the dip by using triangle ABD. cos(DAB) = 253.89/275.28 ==> angle DAB = 22.73 we add this angle to the direction of A to get [b]54.73[/b] as the dip direction This is all super inefficient so I wouldn't be surprised if there was a better way to do it, but I think the answer is correct
I realized that our answers are 90* apart, I think I got the dip direction while you got the strike of the plane which would explain that
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hahaha, I didn't have tracing paper handy so I decided to math it lolRob101101 wrote:Oh my
There is a far simpler way of doing the problem using a stereonet, you don't get such accuracy, though.
-Plot the two lines on the stereonet
-rotate the paper until the two dots lie on the same great circle
-That curve will give you the strike and the dip
I don't know which one of us made a mistake, perhaps Magikarp can give us a third opinion?
Give us a question in the meantime, though!
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336/47?
170/47 or 350/47
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I just drew straight lines for boundaries; I usually see map --> cross-section, so doing the reverse is new. [attachment=0]Geologic map.png[/attachment]
Realized the syncline symbol is hard to read; the arrows are supposed to run horizontally.