The following diagram depicts a plane truss with 13 struts d

The following diagram depicts a plane truss with 13 struts (denoted by numbered lines) connected by 10 joints (denoted by numbered circles). Node 1 has a simple support condition (i.e. both horizontal and vertical displacements are zero), and node 8 has a roller (i.e. the vertical displacement is zero). The indicated loads, in tons, are applied at joints 2, 5 and 6, and we want to determine the resulting force fi in each strut i, that is we have 13 unknowns. Static equilibrium mandates that the sum of forces at every node must be zero. At every node in the truss, we thus have two equations: the sum of horizontal forces must be zero, and the sum of vertical forces must be zero, for a total of 16 equations for the entire truss. By using the displacement boundary conditions, we can eliminate the two equations for node 1 and one for node 8, which leads

Problem 4 (1.5 points) The following diagram depicts a plane truss with 13 struts (denoted by numbered lines) connected by 10 joints (denoted by numbered circles). Node 1 has a simple support condition (i.e. both horizontal and vertical displacements are zero), and node 8 has a roller (i.e. the vertical displacement is zero). The indicated loads, in tons, are applied at joints 2, 5 and 6, and we want to determine the resulting force fi in each strut i, that is we have 13 unknowns. every node in Static equilibrium mandates that the sum of forces at every the truss, we thus have two equations: the sum of horizontal forces must be zero, and the sum of vertical forces must be zero, for a total of 16 equations for the entire truss. By using the displacement boundary conditions, we can eliminate the two equations for node 1 and one for node 8, which leads node must be zero. At 12 10 15 20

Solution

String translation(String temp)
temporary worker.toCharArray();
while(i<k-3)
  
if(storefinal.matches(\"AUU\")||storefinal.matches(\"AUC\")||storefinal.matches(\"AUA\"))

if(storefinal.matches(\"AUG\"))

if(storefinal.matches(\"GUU\")||storefinal.matches(\"GUC\")||storefinal.matches(\"GUA\")||storefinal.matches(\"GUG\"))

if(storefinal.matches(\"UCU\")||storefinal.matches(\"UCC\")||storefinal.matches(\"UCA\")||storefinal.matches(\"UCG\"))

if(storefinal.matches(\"AGA\")||storefinal.matches(\"AGG\"))

if(storefinal.matches(\"AGU\")||storefinal.matches(\"AGC\"))

if(storefinal.matches(\"UGG\"))

if(storefinal.matches(\"UGU\")||storefinal.matches(\"UGC\"))

if(storefinal.matches(\"GAA\")||storefinal.matches(\"GAG\"))

if(storefinal.matches(\"GAU\")||storefinal.matches(\"GAC\"))

if(storefinal.matches(\"AAA\")||storefinal.matches(\"AAG\"))

if(storefinal.matches(\"AAU\")||storefinal.matches(\"AAC\"))

if(storefinal.matches(\"CAA\")||storefinal.matches(\"CAG\"))

if(storefinal.matches(\"CAU\")||storefinal.matches(\"CAC\"))

if(storefinal.matches(\"UAU\")||storefinal.matches(\"UAC\"))

if(storefinal.matches(\"CCG\")||storefinal.matches(\"CCA\")||storefinal.matches(\"CCC\")||storefinal.matches(\"CCU\"))

if(storefinal.matches(\"ACG\")||storefinal.matches(\"ACA\")||storefinal.matches(\"ACC\")||storefinal.matches(\"ACU\"))

if(storefinal.matches(\"GCG\")||storefinal.matches(\"GCA\")||storefinal.matches(\"GCC\")||storefinal.matches(\"GCU\"))

if(storefinal.matches(\"CGG\")||storefinal.matches(\"CGA\")||storefinal.matches(\"CGC\")||storefinal.matches(\"CGU\"))

if(storefinal.matches(\"GGG\")||storefinal.matches(\"GGA\")||storefinal.matches(\"GGC\")||storefinal.matches(\"GGU\"))

if(storefinal.matches(\"UAG\")||storefinal.matches(\"UAA\")||storefinal.matches(\"UGA\"))

i++;
}
String finalreturn = new String(pro);
come finalreturn;
}

The following diagram depicts a plane truss with 13 struts (denoted by numbered lines) connected by 10 joints (denoted by numbered circles). Node 1 has a simple
The following diagram depicts a plane truss with 13 struts (denoted by numbered lines) connected by 10 joints (denoted by numbered circles). Node 1 has a simple

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