At a place true dip is 45° and apparent dip is 60°. If the plane of dip circle is rotated by 90°, the dip shown by it will be?
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Thus the value of angle of dip is σ2 = 51°
Explanation:
We are given that:
- σ1 = 60°
- σ = 45°
- Angle of rotation = 90°
Solution:
σ2 = ?
cot^2 (σ1) = cot^2 ( σ) + cot^2 (σ2)
σ2 = cot^-1 ( √cot^2 σ + cot^2σ1
σ2 = cot^-1 ( √ 1^2 - ( 1 /√3)^2
σ2 = cot^-1 ( √ 0.67 )
σ2 = cot^-1 ( 0.816)
σ2 = 51°
Thus the value of angle of dip is σ2 = 51°
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