Re 205 µ1 %3D Dynamic Viscosity (µ) [Pas] The Reynolds Number (Re) is a unitless quantity used in fluid mechanics to help predict fluid flow patterns. It can be calculated using the liquid density (p), the liquid velocity (v), pipe diameter (D), and dynamic viscosity (u) as given by the following equation: p D v Re = The graph shows the effect of varying the dynamic viscosity on the value of the Reynolds number. If the diameter of the pipe is 4.2 inches [in] and the velocity of the liquid is 5 feet per second [ft/s], determine the specific gravity of the liquid. Reynolds Number (Re) [--]

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Re = 205 µ1
Dynamic Viscosity (µ) [Pas]
The Reynolds Number (Re) is a unitless
quantity used in fluid mechanics to help
predict fluid flow patterns. It can be calculated
using the liquid density (p), the liquid velocity
(v), pipe diameter (D), and dynamic viscosity (µ)
as given by the following equation:
p D v
Re
The graph shows the effect of varying the
dynamic viscosity on the value of the Reynolds
number.
If the diameter of the pipe is 4.2 inches [in]
and the velocity of the liquid is 5 feet per
second [ft/s], determine the specific gravity of
the liquid.
Reynolds Number (Re) [--]
Transcribed Image Text:Re = 205 µ1 Dynamic Viscosity (µ) [Pas] The Reynolds Number (Re) is a unitless quantity used in fluid mechanics to help predict fluid flow patterns. It can be calculated using the liquid density (p), the liquid velocity (v), pipe diameter (D), and dynamic viscosity (µ) as given by the following equation: p D v Re The graph shows the effect of varying the dynamic viscosity on the value of the Reynolds number. If the diameter of the pipe is 4.2 inches [in] and the velocity of the liquid is 5 feet per second [ft/s], determine the specific gravity of the liquid. Reynolds Number (Re) [--]
\epresent
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final answer
Transcribed Image Text:\epresent with equations O rganize necessary information Conversions and calculations Evaluate final answer
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