oil at 80f r 568 lbmft3 and m 00278 lbmfts is flowing steadily in a 05 in diameter 175 ft long p

Name: oil at 80f r 568 lbmft3 and m 00278 lbmfts is flowing steadily in a 05 in diameter 175 ft long pipe during the flow the pressure at the pipe inlet and exit is measured to be 80 psi and 14 ps 58804
Uploaded: 2022-10-31T09:35:36-08:00
Duration: 3 min 24 s
Channel: Sri K
Description: oil at 80f r 568 lbmft3 and m 00278 lbmfts is flowing steadily in a 05 in diameter 175 ft long pipe during the flow the pressure at the pipe inlet and exit is measured to be 80 psi and 14 ps 58804

Step 1: Calculate the flow rate of oil through the horizontal pipe using the formula v = (p1 - p

Question

Oil at 80°F (ρ = 56.8 lbm/ft³ and μ = 0.0278 lbm/ft·s) is flowing steadily in a 0.5-in-diameter, 175-ft-long pipe. During the flow, the pressure at the pipe inlet and exit is measured to be 80 psi and 14 psi, respectively. Determine the flow rate of oil through the pipe assuming the pipe is (a) horizontal, (b) inclined 20° upward, and (c) inclined 20° downward.

          Oil at 80°F (ρ = 56.8 lbm/ft³ and μ = 0.0278 lbm/ft·s) is flowing steadily in a 0.5-in-diameter, 175-ft-long pipe. During the flow, the pressure at the pipe inlet and exit is measured to be 80 psi and 14 psi, respectively. Determine the flow rate of oil through the pipe assuming the pipe is (a) horizontal, (b) inclined 20° upward, and (c) inclined 20° downward.

Added by Roberto L.

University Physics with Modern Physics

Hugh D. Young 14th Edition

Instant Answer

Solved by Expert Sri K

10/31/2022

Step 1

Given: p1 = 80 psi p2 = 14 psi d = 0.5 in = 0.04167 ft μ = 0.0278 lbm/ft·s Substitute the values into the formula: v = (80 - 14) * π * (0.04167)^2 / (128 * 0.0278) v = 4.704 * 10^-3 ft^3/s Show more…

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Oil at 80°F (ρ = 56.8 lbm/ft³ and μ = 0.0278 lbm/ft·s) is flowing steadily in a 0.5-in-diameter, 175-ft-long pipe. During the flow, the pressure at the pipe inlet and exit is measured to be 80 psi and 14 psi, respectively. Determine the flow rate of oil through the pipe assuming the pipe is (a) horizontal, (b) inclined 20° upward, and (c) inclined 20° downward.