Solve the Problem $$d = D \tan \left[ \frac { \pi } { 2 } \left( 1 - \frac { 2 M } { S } \right) \right]$$

question 106

Short Answer

Solve the problem.
-The ground movement of an earthquake near a fault line is modeled by the equation $$d = D \tan \left[ \frac { \pi } { 2 } \left( 1 - \frac { 2 M } { S } \right) \right]$$ where M is the horizontal movement (in meters) at a distance d (in kilometers) from the earthquake, D is the depth (also
in kilometers) below the surface of the center of the earthquake, and S is the total horizontal displacement (also in
meters) at the fault line. What is the horizontal movement 5 kilometers from an earthquake centered 3 kilometers below
the surface with a total horizontal displacement of 4 meters? Round the answer to the nearest 0.01 meter.

Understand the genetic implications of sexual and asexual reproduction.

Explain the hormonal control and processes of human reproductive systems.

Describe the mechanisms and biological significance of human development and conception.

Explain the biological basis and methods of assisted reproductive technologies (ART).

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