Structural Analysis
6th Edition
ISBN: 9781337630931
Author: KASSIMALI, Aslam.
Publisher: Cengage,
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- 3. A parabolic cable supports a girder having a weight of 12 KN/m. a) Determine the tension of the cable at C. b) Find the maximum tensile force of the cable. c) Compute the slope of the cable at B. 40m 12 m B 20 m 8marrow_forwardpts) In a section of highway 200ft long, three vehicle A, B, and C are traveling at constant speeds of 25 ft/sec., 40 ft/sec. and 20 ft/sec. respectively, and are positioned as shown. Determine; the time mean speed (U) at screen line NN, the space mean speed (U), the density (D), the volume (Q) of the flow, the spacing (S), and the average headway (h).arrow_forwardProblem 3: A public school holds its flag ceremonies every Monday from 7:00 AM to 7:15 AM. During the singing of the national anthem, which lasts for about 2 minutes, all drivers stop in front of the school as an act of respect. Determine the characteristics of the shock waves formed by this activity. Estimate the time required for the traffic flow to be back to normal. q= 1800 vph; v = 30 kph 300 m k = 80 veh/km; v = 0 kph || k = 40 veh/km; q = 1000 vph→ schoolarrow_forward
- Answer question 8arrow_forward2. The driver of a car travelling at a certain speed suddenly sees an obstruction ahead and travelled a distance of 58.3 m during the perception-reaction time of 1.3 seconds. Determine the car's speed of approaching in kph. (1 pts)arrow_forwardI need the answer as soon as possiblearrow_forward
- 4. C per The maximum flow rate on a road is 1000 vehicles hour and the free flow speed is 80 km/h. For an instant when the traffic is flowing at 70% of the maximum flow rate, determine; Ci) the two possible speeds? the two possible spacing the two possible headways? (i) Cili)arrow_forwardProblem Statement Consider isentropic supersonic flow around the sharp expansion corner illustrated in Figure shown below: Mi M2 Figure 1. Isentropic supersonic flow around a sharp expansion corner. The relationship between Mach number before the corner (M₁) and after the corner (M₁), derived by Zucrow and Hoffman (1976), is given by o = bâ [tan-t ཊཌི་ཊྛཱི -1」 བཻ _ tan-iཊཌི་ཤྲཱི -1 j -[tan-t{wę - 1)2} - tan-i{of - 1)4}] where b b = (x + 1) and y is the specific heat ratio of the gas. Use Newton-Raphson Method to solve for M₂ for specified values of y, 6, and M₁. For y = 1.4, solve for M₂ given the following combination of M₁ and 6: 1.0 and 10.0°. Correct up to 1.0x105.arrow_forwardAs a car comes around a bend onto a straight road moving at 80 km/hr the driver suddenly notices another slower car ahead, a distance d = 50 m ahead, moving at 30 km/hr. At this moment, in order to avoid hitting the slow-moving car ahead the driver slows down but takes .25 seconds to react relative to first noticing the car 50 m ahead. Assuming the car decelerates at a constant rate, above what minimum magnitude of the deceleration avoids a rear-end collision? can you solve this with a detailed explanationarrow_forward
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