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Published byJulia Sundberg Modified over 5 years ago
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A B C c b a c A B H= a(sinB) B = drill plunge a =(cSinA/SinC) A =Tan -1 {tan( dip bedding plane)*sin(strike difference) h= (cSinA/SinC)*Sin(drill plunge) b a C
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A B C
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A B C A= Tan -1 {tan( dip bedding plane)*sin(strike difference)} or derive on stereonet B = Drill plunge C = 180-(A+B)
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A B C c b a c A B b a c = distance along drill trend to plane exposure C
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Law of Sines c A B h b a c = distance along drill trend to plane exposure a = (cSinA/SinC b = (cSinb/SinC h= a(sin B) C
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A B C c b a c A B H= a(sinB) B = drill plunge a =(cSinA/SinC) A =Tan -1 {tan( dip bedding plane)*sin(strike difference) h= (cSinA/SinC)*Sin(drill plunge) b a C
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H =(cSinA/SinC)*Sin(drill plunge)
B = drill plunge a == (cSinA/SinC) A =Tan -1 {tan( dip bedding plane)*sin(strike difference) c= horizontal distance h = [{horizontal*sin(apparent dip)} / Sin {180-(drill plunge +apparent dip)}] * Sin (drill Plunge
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A B C c b a c A B Now we know (h) = vertical depth b a C
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Get the plunge of intersection line
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h’ A x B a’ h w C x = distance between drills w = vertical change h’= w + h a’ = new drill depth w = h’ = [{horizontal*sin(apparent dip)} / Sin {180-(drill plunge +apparent dip)}] * Sin (drill Plunge)] + {x/cos(strike diff)}* tan (plunge intersection)} a’ = h’/Sin (drill plunge)
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A B C c b a c A B b a C = a + drill distance * tan (angle between horizontal line on the drill plane and intersection line)
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Consider Three drill holes
Orientation Bedding to Core axis a 200/40 40 b 090/50 55 c 298/58 5
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Calculating Core axis pole to bedding angle
60 Core Axis 30 Bedding Pole to Bedding Drill hole Orientation Bedding to Core axis Core axis to Pole a 200/40 40 50 b 090/50 55 35 c 298/58 5 85
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Rotations 30
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3 1
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Rotate to the Horizontal
1 3
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Possible bedding pole orientations – comparing hole 1 & 3
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Now compare Hole 1 with Hole 2
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Compare possibilities = pole to bedding of ~ 135 / 40
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True Orientation of Bedding
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N 20o Hinge Trace 40o 60o A 70o B 20 Meters
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