Page 267 - Estimators Piping Man Hour Manual
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242    Section Eleven—TECHNICAL INFORMATION


           4354
                                            (H-2)"
                                              = 99 +  1550 +  3173 +  1550 + 790 + 477 -  3804
            *
                                              =  38351b
           . -X2Q11     .MSB'               Total  load  on  H-2 =  (H-2)'  +  (H-2)"  = 927 +
                                            3835 = 4762ft.

                     Figure 4
      force on H-l  due to the line A-(H-l)  plus /2#-i  reacting
      at 0.
      3.708(/M)" = 4354(1.*83)+500(3.291)+638(11.166)
               = 6892.382+1645.5+7123.908
               = 15,661.79
          (//-!}" = 4224ft
      or
         (//-I)" =  4354 + 500 + 638 -  1268 =  4224ft
      Totai  load  on  H-l  =  (H-l)'  +  (H-l)"  = 841 +
      4224=  5065ft
      Section  2
        Consider  next  the  section  of pipe between H-2  and
      H-3.  Figure 5 shows the  section  in elevation with the
      loads indicated  as in Figure  2.  In this section  we will
      consider Ra-2, which as yet  has not  been balanced.
        The  weight  of  the  vertical  bend  is  considered  as
      acting  at  the  center of gravity of the  bend.  Figure 3
      can  be used to determine this location.
                                                          Figure 5
             C  = 5 X 0.637  =  3.183'  = 3'-2j*
        All forces are  in  the  vertical plane.  Section  3
        Take moments about H-2, solve for  (H-3)',  the  load
      on #-3 due to the  line  (H-2)-(H-3).  The  section  of  pipe  between  H-4  and  H-5  has  an
                                            imposed  load  of  the  6'  line  through the  flanged  tee.
      14.5(tf-3)'  =  -477(9) +  790(2) +  1550(7.187)  This load must now be detennined and at the same time
               +  3173(9) +  1550(10.183) +  99(14.25)  solve  for  loads  on  Hangers  //-6  and  H-7.  See  Fig-
             -  -4293 +  1580 +  11,139.85 +  28,557  ure 6.
               +  16,760.15 +  1410.75       The  load and  the  imaginary beam  reactions  for  the
             -=  55,154.75                 45° bend  are calculated  as in Section  1.  The  load  due
         (H-S)'  =  3804ft                  to  line  (H-6)-Rn-7  results  in  the  reaction  RH-T  which
       Take moments about  H-3  to  solve  for  (H-2)",  the  is  to  be  carried  by  H-7.  The  load  due  to  line
      load  on H-2 due  to  line  (H-2)  to  (H-S).  Rn-»-(H-7)  results in the  reaction  RH-»  which  is to  be
                                            carried  by  H-6.
       !4.5(ff-2)"  •=  99(0.25) +  1550(3.683) +  3173(5.5)  Taking  moments  about  H-G  solve  for  RS-I,  see
                +  1550(7.317) +  790(12.5)  Figure 7.
                + 477(23,5)
              -  24.75 + 5708.65 +  17,451.5      2R a. 1  =  62(0.437)  +  146(1.208)
                +  11,341.35 +  9875 +  11,209.5       =  27.094 +  176.368
              -  55,610.75                             = 203.462
         (H-2)"  «  3835ft                         R a. 7  =  1021b
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