To solve for the moment and reactions of the beam shown, the three-moment equation is useful. The three moment equation is given as: 6Aa MA(L,) + 2Mg(L1+L2) + MdL) + 6Ab - 0: Assuming that there is no settlement of supports and El is constant for the whole structure. L2 L1 6Aa 6A5 L1 is called the "Factors" of the three-moment equation which can be determined by using the Moment-Area diagram of the left span and right span of the beam and also by using integral calculus. L2 For the loading shown below, determine the value of the resulting "Factors" when W1 = W2 = 15 kN/m, a = 2 meters, b = 3 meters. ROUND OFF TO TWO DECIMAL PLACES. W1 W2 В a a a b
To solve for the moment and reactions of the beam shown, the three-moment equation is useful. The three moment equation is given as: 6Aa MA(L,) + 2Mg(L1+L2) + MdL) + 6Ab - 0: Assuming that there is no settlement of supports and El is constant for the whole structure. L2 L1 6Aa 6A5 L1 is called the "Factors" of the three-moment equation which can be determined by using the Moment-Area diagram of the left span and right span of the beam and also by using integral calculus. L2 For the loading shown below, determine the value of the resulting "Factors" when W1 = W2 = 15 kN/m, a = 2 meters, b = 3 meters. ROUND OFF TO TWO DECIMAL PLACES. W1 W2 В a a a b
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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Kindly resolve using my own set of values. I have attached the same solution given below. I hope you can re-solve it for me. Thank you in advance. Will rate it ASAP! God bless!
The given values provided below is For the loading shown below, determine the value of the resulting "Factors" when W1 = W2 = 16 kN/m, a = 2 meters, b = 2 meters.
Mine is For the loading shown below, determine the value of the resulting "Factors" when W1 = W2 = 15 kN/m, a = 2 meters, b = 3 meters.
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