Graphics Programs Reference
In-Depth Information
Write aprogram that solves these equationsfor givenvalues of n , k and W .Run
the programwith n
=
5 and
k 1 =
k 2 =
k 3 =
10N/mm k 4 =
k 5 =
5 N/mm
W 1 =
W 3 =
W 5 =
100 N
W 2 =
W 4 =
50N
k
k 1
k 2
1
W
1
W 1
x 1
xx
k
k 3
2
W
W 2
2
k
x
5
2
x 2
k
k
3
k
4
n
W
W
3
x
x
n
3
(a)
(b)
13. The displacementformulation for the mass-spring system shown in Fig. (b)
results in the following equilibrium equations of the masses:
=
k 1 +
k 2 +
k 3 +
k 5
k 3
k 5
x 1
x 2
x 3
W 1
W 2
W 3
k 3
k 3 +
k 4
k 4
k 5
k 4
k 4 +
k 5
where k i are the spring stiffnesses, W i represent the weights of the masses, and
x i are the displacements of the masses from the undeformed configuration of
the system. Write aprogram that solves these equations, given k and W . Use the
program to find the displacements if
k 1 =
k 3 =
k 4 =
k 2 =
k 5 =
2 k
W 1 =
W 3 =
2 W 2 =
W
14.
u 2
2.4 m
u 1
1.8 m
u 3
u 5 u 4
45 kN
The displacementformulation foraplanetruss issimilar to thatofamass-
spring system. The differences are: (1) the stiffnesses of the members are
 
Search WWH ::




Custom Search