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Bernoulli's Equation for Nonviscous Flow Can Be Stated as
P₁ $\rho$

question 42

Multiple Choice

Bernoulli's equation for nonviscous flow can be stated as
P₁ + $\rho$ gy₁ + $Bernoulli's equation for nonviscous flow can be stated as P1 + \rho gy1 + \rho v12 = P2 + \rho gy2 + \rho v22 A fluid is flowing through a horizontal tube that changes in cross-sectional area from A1= 0.75 cm2 to A2 = 0.030 cm2. When v1 = 3.5 cm/s, \rho = 1.4 g/cm3, and viscosity is neglected, the difference between pressure P2 at A2 and P1 at A1 is A) 54 \times 103 dyn/cm2, with P1 higher. B) 59 dyn/cm2, with P2 higher. C) 59 dyn/cm2, with P1 higher. D) 8.3 \times 102 dyn/cm2, with P2 higher. E) None of these is correct.$ $\rho$ v₁2 = P₂ + $\rho$ gy₂ + $Bernoulli's equation for nonviscous flow can be stated as P1 + \rho gy1 + \rho v12 = P2 + \rho gy2 + \rho v22 A fluid is flowing through a horizontal tube that changes in cross-sectional area from A1= 0.75 cm2 to A2 = 0.030 cm2. When v1 = 3.5 cm/s, \rho = 1.4 g/cm3, and viscosity is neglected, the difference between pressure P2 at A2 and P1 at A1 is A) 54 \times 103 dyn/cm2, with P1 higher. B) 59 dyn/cm2, with P2 higher. C) 59 dyn/cm2, with P1 higher. D) 8.3 \times 102 dyn/cm2, with P2 higher. E) None of these is correct.$ $\rho$ v₂2
A fluid is flowing through a horizontal tube that changes in cross-sectional area from
A₁= 0.75 cm² to A₂ = 0.030 cm². $Bernoulli's equation for nonviscous flow can be stated as P1 + \rho gy1 + \rho v12 = P2 + \rho gy2 + \rho v22 A fluid is flowing through a horizontal tube that changes in cross-sectional area from A1= 0.75 cm2 to A2 = 0.030 cm2. When v1 = 3.5 cm/s, \rho = 1.4 g/cm3, and viscosity is neglected, the difference between pressure P2 at A2 and P1 at A1 is A) 54 \times 103 dyn/cm2, with P1 higher. B) 59 dyn/cm2, with P2 higher. C) 59 dyn/cm2, with P1 higher. D) 8.3 \times 102 dyn/cm2, with P2 higher. E) None of these is correct.$ When v₁ = 3.5 cm/s, $\rho$ = 1.4 g/cm³, and viscosity is neglected, the difference between pressure P₂ at A₂ and P₁ at A₁ is

Definitions:

Regression Toward

Refers to the statistical phenomenon where extreme values in data tend to return or "regress" towards the average over time.

Outstanding Performances

Exceptionally good or impressive acts or displays, often exceeding the norms or expectations.

Decline

A gradual decrease in quality, quantity, or importance.

Statistical Significance

A statistical statement of how likely it is that an obtained result occurred by chance.

Bernoulli's Equation for Nonviscous Flow Can Be Stated as P1 ρ\rhoρ

Definitions:

Bernoulli's Equation for Nonviscous Flow Can Be Stated as
P₁ $\rho$