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  1. Explain each of these resistive terms. Draw and explain the flow of water around a moving ship showing the laminar flow region, turbulent flow region, and separated flow region. Draw the transverse and longitudinal wave patterns when a displacement ship moves through the water.

  2. For a displacement boat, speed is a function of waterline length. The maximum theoretical speed is ordinarily assumed to be 1.34 times the square root of the LWL. Speed to Length Ratio = Velocity in Knots Waterline Length = V LWL

  3. How to find velocity and displacement equations from a given force equation? For instance, it was given the following 1-D equation: F = b1(v1 v) −b2v F = b 1 ( v 1 v) b 2 v. v1 v 1, b1 b 1 and b2 b 2 are constants.

  4. Understanding and calculating marine displacement is essential for the design and operation of ships. This tutorial delves into the formulas and calculations associated with marine displacement, focusing on length, breadth, draft, and block coefficient.

  5. displacement. Assuming that the hydrodynamic effects are proportional to the relative velocity and acceleration the equation of motion in waves becomes: 𝑧= (𝑧̈−ϛ̈) ̈(𝑧̇−ϛ̇) (𝑧−ϛ) (6-5) Or

  6. Use this displacement calculator to find the change in position of an object. Our calculator lets you make displacement calculations under various conditions of motion using different formulas: If the displacement is based on the average velocity and it remains constant for time (t): S = (av)t.

  7. Let's learn how to calculate displacements from v-t graphs. We will see why the area under the v-t graph gives displacement. Created by Mahesh Shenoy.