The problem involves determining the true dip of a plane from its apparent dip. In geology, dip is the angle at which a planar feature is inclined from the horizontal plane. The apparent dip is observed in a direction oblique to the true dip, which requires correction to find the actual orientation.
Given:
We need to find the true dip from the given options. The direction of an apparent dip indicates that it is not aligned with the true dip. The corrected angle and direction will reveal the true dip. Usually, the formula to derive the true dip (\(\Theta_t\)) from the apparent dip (\(\Theta_a\)) is:
\(\tan(\Theta_a) = \tan(\Theta_t) \cdot \cos(\alpha)\)
where \(\alpha\) is the angle between the strike direction and the direction of apparent dip. However, since directional information can be synthesized without needing this formula based on the compass point and the logical understanding of dip orientation, we proceed with logical exclusion:
55° towards SSW
40° towards NNE
48° towards ENE
40° towards E
Based on all deductions, the correct answer aligns with the geometrical logic of strike and dip.
