By Donald F. Young, Bruce R. Munson, Theodore H. Okiishi, Wade W. Huebsch
A short creation to Fluid Mechanics, fifth version is designed to hide the traditional subject matters in a simple fluid mechanics direction in a streamlined demeanour that meets the training wishes of today?s pupil higher than the dense, encyclopedic demeanour of conventional texts. This process is helping scholars attach the maths and idea to the actual international and sensible purposes and practice those connections to fixing difficulties. The textual content lucidly offers simple research concepts and addresses sensible issues and functions, resembling pipe circulation, open-channel circulate, movement dimension, and drag and raise. It deals a robust visible method with images, illustrations, and movies incorporated within the textual content, examples and homework difficulties to stress the sensible software of fluid mechanics rules
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Additional resources for A brief introduction to fluid mechanics
Dimensions, Dimensional Homogeneity, and Units Since we will be dealing with a variety of fluid characteristics in our study of fluid mechanics, it is necessary to develop a system for describing these characteristics both qualitatively and quantitatively. qxd 4 9/24/10 11:11 AM Page 4 Chapter 1 ■ Introduction characteristics (such as length, time, stress, and velocity), whereas the quantitative aspect provides a numerical measure of the characteristics. The quantitative description requires both a number and a standard by which various quantities can be compared.
Ft/s2 2/lb ϭ 156 Re ϭ (Ans) since 1 lb ϭ 1 slugиft/s . 2 Re ϭ 156 (Ans) COMMENT The value of any dimensionless quantity does not depend on the system of units used if all variables that make up the quantity are expressed in a consistent set of units. To check this we will calculate the Reynolds number using BG units. 3. 4 COMMENT The values from part (a) and part (b) are the same, as expected. Dimensionless quantities play an important role in fluid mechanics, and the significance of the Reynolds number, as well as other important dimensionless combinations, will be discussed in detail in Chapter 7.
The tank is filled with air at a gage pressure of 50 psi and a temperature of 70 ЊF. 7 psi (abs). FIND Determine the density of the air and the weight of air in the tank. SOLUTION The air density can be obtained from the ideal gas law (Eq. ) (Ans) COMMENT Note that both the pressure and the temperature were changed to absolute values. f. t/s2 pressure does. Thus, a scuba diving tank at a gage pressure of 100 psi does not contain twice the amount of air as when the gage reads 50 psi. 2 since 1 lb ϭ 1 slugиft/s2.
A brief introduction to fluid mechanics by Donald F. Young, Bruce R. Munson, Theodore H. Okiishi, Wade W. Huebsch