(I) Show that Bernoulli's equation reduces to the

Physics: Principles with Applications | 6th Edition | ISBN: 9780130606204 | Authors: Douglas C. Giancoli

Problem 37P Chapter 10

Physics: Principles with Applications | 6th Edition

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Physics: Principles with Applications | 6th Edition | ISBN: 9780130606204 | Authors: Douglas C. Giancoli

Physics: Principles with Applications | 6th Edition

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Problem 37P

(I) Show that Bernoulli's equation reduces to the hydrostatic variation of pressure with depth (Eq. 1 CU3b) when there is no flow (v1 =v2 = 0).

Step-by-Step Solution:

Solution 37P:

        We have to deduce hydrostatic variation of pressure with depth equation from Bernoulli’s equation.

Step 1 of 3</p>

Concept:

        Hydrostatic pressure variation: The pressure difference across two point separated by the height in a liquid of density is given as,

                                                                                …(1)

Step 2 of 3</p>

Figure below show the water flowing through the cube. The rate of flow of the liquid through the cube is constant.

Applying Bernoulli's equation to the cube at points (1) and (2), we get,

                                        …(2)

Here,

Pressure at point 1                                Pressure at point 2

Velocity at point 1                                Velocity at point 2

Height of cube of point 1                        Height of cube of point 2

Area of cube at point 1                                Area of cube at point 2

Step 3 of 3

Chapter 10, Problem 37P is Solved
Textbook: Physics: Principles with Applications
Edition: 6th
Author: Douglas C. Giancoli
ISBN: 9780130606204

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(I) Show that Bernoulli's equation reduces to the

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