Holding Up Under Stress. A string or rope will break apart if it is placed under too much tensile stress [see Eq. (11.8)]. Thicker ropes can withstand more tension without breaking because the thicker the rope, the greater the cross-sectional area and the smaller the stress. One type of steel has density 7800 kg/m 3 and will break if the tensile stress exceeds 7.0 × 10 8 N/m 2 . You want to make a guitar string from 4.0 g of this type of steel. In use, the guitar siring must be able to withstand a tension of 900 N without breaking. Your job is to determine (a) the maximum length and minimum radius the string can have; (b) the highest possible fundamental frequency of standing waves on this string, if the entire length of the string is free to vibrate.
Holding Up Under Stress. A string or rope will break apart if it is placed under too much tensile stress [see Eq. (11.8)]. Thicker ropes can withstand more tension without breaking because the thicker the rope, the greater the cross-sectional area and the smaller the stress. One type of steel has density 7800 kg/m 3 and will break if the tensile stress exceeds 7.0 × 10 8 N/m 2 . You want to make a guitar string from 4.0 g of this type of steel. In use, the guitar siring must be able to withstand a tension of 900 N without breaking. Your job is to determine (a) the maximum length and minimum radius the string can have; (b) the highest possible fundamental frequency of standing waves on this string, if the entire length of the string is free to vibrate.
Holding Up Under Stress. A string or rope will break apart if it is placed under too much tensile stress [see Eq. (11.8)]. Thicker ropes can withstand more tension without breaking because the thicker the rope, the greater the cross-sectional area and the smaller the stress. One type of steel has density 7800 kg/m3 and will break if the tensile stress exceeds 7.0 × 108 N/m2. You want to make a guitar string from 4.0 g of this type of steel. In use, the guitar siring must be able to withstand a tension of 900 N without breaking. Your job is to determine (a) the maximum length and minimum radius the string can have; (b) the highest possible fundamental frequency of standing waves on this string, if the entire length of the string is free to vibrate.
Please solve and answer this problem correctly please. Thank you!!
Please solve and answer this problem correctly please. Thank you!!
a) Use the node-voltage method to find v1, v2, and
v3 in the circuit in Fig. P4.14.
b) How much power does the 40 V voltage source
deliver to the circuit?
Figure P4.14
302
202
w
w
+
+
+
40 V
V1
80 Ω 02
ΣΑΩ
28 A
V3 +
w
w
102
202
Chemistry: An Introduction to General, Organic, and Biological Chemistry (13th Edition)
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