Assume that a single-span suspension bridge such as the Golden Gate Bridge has the symmetrical configuration indicated in Fig. 12–79. Assume that the roadway is uniform over the length of the bridge and that each segment of the suspension cable provides the sole support for the roadway directly below it. The ends of the cable are anchored to the ground only, not to the roadway. What must the ratio of d 2 to d 1 be so that the suspension cable exerts no net horizontal force on the towers? Neglect the mass of the cables and the fact that the roadway isn’t precisely horizontal. FIGURE 12–79 Problems 64 and 65.
Assume that a single-span suspension bridge such as the Golden Gate Bridge has the symmetrical configuration indicated in Fig. 12–79. Assume that the roadway is uniform over the length of the bridge and that each segment of the suspension cable provides the sole support for the roadway directly below it. The ends of the cable are anchored to the ground only, not to the roadway. What must the ratio of d 2 to d 1 be so that the suspension cable exerts no net horizontal force on the towers? Neglect the mass of the cables and the fact that the roadway isn’t precisely horizontal. FIGURE 12–79 Problems 64 and 65.
Assume that a single-span suspension bridge such as the Golden Gate Bridge has the symmetrical configuration indicated in Fig. 12–79. Assume that the roadway is uniform over the length of the bridge and that each segment of the suspension cable provides the sole support for the roadway directly below it. The ends of the cable are anchored to the ground only, not to the roadway. What must the ratio of d2 to d1 be so that the suspension cable exerts no net horizontal force on the towers? Neglect the mass of the cables and the fact that the roadway isn’t precisely horizontal.
A sinusoidal wave is propagating along a stretched string that lies along the x-axis. The displacement of the string as a function of time is graphed in (Figure 1) for particles at x = 0 and at x = 0.0900 m. You are told that the two points x = 0 and x = 0.0900 m are within one wavelength of each other. If the wave is moving in the +x-direction, determine the wavelength. If instead the wave is moving in the -x-direction, determine the wavelength. Please show all steps
You are designing a two-string instrument with metal strings 35.0 cm long, as shown in (Figure 1). Both strings are under the same tension. String S1 has a mass of 8.30 g and produces the note middle C (frequency 262 Hz ) in its fundamental mode. What should be the tension in the string? What should be the mass of string S2 so that it will produce A-sharp (frequency 466 Hz ) as its fundamental? To extend the range of your instrument, you include a fret located just under the strings but not normally touching them. How far from the upper end should you put this fret so that when you press S1 tightly against it, this string will produce C-sharp (frequency 277 Hz ) in its fundamental? That is, what is x in the figure? If you press S2 against the fret, what frequency of sound will it produce in its fundamental?
Please solve and answer the problem correctly please. Thank you!!
Chapter 12 Solutions
Physics for Scientists & Engineers with Modern Physics [With Access Code]
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