A liquid (p1.65 g/cm³) flows through a horizontal pipe of varying cross section as in the figure below. In the first section, the cross-sectional area%Dis 10.0 cm2, the flow speed is 272 cm/s, and the pressure is 1.20 x 105 Pa. In the second section, the cross-sectional area is 3.50 cm².(a) Calculate the smaller section's flow speed. (Enter your answer to at least two decimal places.)777.11X m/s(b) Calculate the smaller section's pressure.Pa

Name: A liquid (p1.65 g/cm³) flows through a horizontal pipe of varying cro
Uploaded: 2024-03-20T06:51:10.000Z
Channel: Bartleby
Description: A liquid (p1.65 g/cm³) flows through a horizontal pipe of varying cross section as in the figure below. In the first section, the cross-sectional area%Dis 10.0 cm2, the flow speed is 272 cm/s, and the pressure is 1.20 x 105 Pa. In the second section

Given data: The larger area is A=10 cm2. The velocity is V=272 cm/s. The pressure at larger section…

Science

Physics

A liquid (p = 1.65 g/cm³) flows through a horizontal pipe of varying cross section as in the figure below. In the first section, the cross-sectional area is 10.0 cm2, the flow speed is 272 cm/s, and the pressure is 1.20 × 105 Pa. In the second section, the cross-sectional area is 3.50 cm². (a) Calculate the smaller section's flow speed. (Enter your answer to at least two decimal places.) 777.11 X m/s (b) Calculate the smaller section's pressure. Pa

A liquid (p = 1.65 g/cm³) flows through a horizontal pipe of varying cross section as in the figure below. In the first section, the cross-sectional area is 10.0 cm2, the flow speed is 272 cm/s, and the pressure is 1.20 × 105 Pa. In the second section, the cross-sectional area is 3.50 cm². (a) Calculate the smaller section's flow speed. (Enter your answer to at least two decimal places.) 777.11 X m/s (b) Calculate the smaller section's pressure. Pa

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

See similar textbooks

Similar questions

A liquid (p = 1.65 g/cm) fiows through a horizontal pipe of varying cross section as in the figure below. In the first section, the cross-sectional area is 10.0 cm2, the flow speed is 285 cm/s, and the pressure is 1.20 x 105 Pa. In the second section, the cross-sectional area is 4,00 cm2. (a) Calculate the smaller section's flow speed. (Enter your answer to at least two decimal places.) m/s (b) Calculate the smaller section's pressure. Pa
A fluid with a density of 920 kg/m³ and an absolute viscosity of 1.75x103 kg/m s is passing thru a 7.4 cm diameter tube at a mass flow rate of 3.9 kg/s. What is the Reynold's number of this fluid flow?
A liquid of density 1370 kg/m³ flows steadily through a pipe 7. of varying diameter and height. At Location 1 along the pipe, d, the flow speed is 9.13 m/s and the pipe diameter dj is 10.3 cm. At Location 2, the pipe diameter d2 is 16.1 cm. At Location 1 Location 1, the pipe is Ay = 9.05 m higher than it is at Location 2. Ignoring viscosity, calculate the difference AP between the fluid pressure at Location 2 and the fluid pressure at Location 1. Ду Location 2 ΔΡ- Ра d,
solve the problem below
Water moves through a constricted pipe in steady, ideal flow. At the lower point shown in the figure below, the pressure is 1.70 x 105 Pa and the pipe radius is 2.90 cm. At the higher point located at y = 2.50 m, the pressure is 1.27 x 105 Pa and the pipe radius is 1.70 cm. (a) Find the speed of flow in the lower section. m/s (b) Find the speed of flow in the upper section. m/s (c) Find the volume flow rate through the pipe. m³/s
An ideal (non-viscous, incompressible) fluid flows through a pipe of fixed diameter that is positioned vertically with the fluid flowing from bottom to top. The pipe is 1 meter long with a diameter of 1 cm. The fluid density is 900 kg/m3 and the fluid flows at a speed of 10 m/s. At the bottom, the pressure is 13,000 N/m2. What is the pressure at the top of the pipe? (Use the valueg = 10 m/s^2.) 1300 N/m^2 4000 N/m^2 O 1000 N/m^2 12000 N/m^2 O N/m^2
A liquid of density 1310 kg/m³ flows steadily through a pipe of varying diameter and height. At Location 1 along the pipe, the flow speed is 9.61 m/s and the pipe diameter di is 10.1 cm. At Location 2, the pipe diameter d₂ is 17.9 cm. At Location 1, the pipe is Ay = 9.19 m higher than it is at Location 2. Ignoring viscosity, calculate the difference AP between the fluid pressure at Location 2 and the fluid pressure at Location 1. AP= Pa Location 1 z Ay Location 2 d₂
Water moves through a constricted pipe in steady, ideal flow. At the lower point shown in the figure below, the pressure is 1.70 x 105 Pa and the pipe radius is 2.60 cm. At the higher point located at y = 2.50 m, the pressure is 1.29 x 105 Pa and the pipe radius is 1.40 cm. P₂ P₁ (a) Find the speed of flow in the lower section. m/s (b) Find the speed of flow in the upper section. m/s (c) Find the volume flow rate through the pipe. m³/s Y la ac
A brine solution with a density of 1230 kg/m³ moves through a constricted pipe in steady, ideal flow. At the lower point shown in the figure below, the pressure is P₁ = 2.00 × 104 Pa, and the pipe diameter is 5.00 cm. At another point y = 0.40 m higher, the pressure is P₂ = 1.00 × 104 Pa and the pipe diameter is 2.50 cm. P₁ (a) Find the speed of flow (in m/s) in the lower section. m/s (b) Find the speed of flow (in m/s) in the upper section. m/s (c) Find the volume flow rate (in m³/s) through the pipe. m³/s
A liquid of density 1350 kg/m3 flows steadily through a pipe of varying diameter and height. At Location 1 along the pipe, the flow speed is 9.83 m/s and the pipe diameter ?1 is 10.9 cm. At Location 2, the pipe diameter ?2 is 17.3 cm. At Location 1, the pipe is Δ?=9.47 m higher than it is at Location 2. Ignoring viscosity, calculate the difference Δ?between the fluid pressure at Location 2 and the fluid pressure at Location 1.
Oil with a density of 890 kg/m³ moves through a constricted pipe in steady, ideal flow. At the lower point shown in the figure below, the pressure is P, = 1.95 × 104 Pa, and the pipe diameter is 8.00 cm. At another point y = 0.20 m higher, the pressure is P, = 1.15 × 104 Pa and the pipe diameter is 4.00 cm. (a) Find the speed of flow (in m/s) in the lower section. m/s (b) Find the speed of flow (in m/s) in the upper section. m/s (c) Find the volume flow rate (in m³/s) through the pipe. m3/s
A liquid of density 1210 kg/m³ flows steadily through a pipe of varying diameter and height. At Location 1 along the pipe, d, the flow speed is 9.91 m/s and the pipe diameter d1 is 12.7 cm. At Location 2, the pipe diameter d2 is 17.3 cm. At Location 1 Location 1, the pipe is Ay = 9.39 m higher than it is at Location 2. Ignoring viscosity, calculate the difference AP between the fluid pressure at Location 2 and the fluid pressure at Location 1. Ay Location 2 AP = Ра d,