Page 7-18
carry over information from the previous solution that may wreck havoc with
your current calculations
.
a b
c
α
(
ο
)
β
(
ο
)
γ
(
ο
)
A
2.5
6.9837
7.2
20.299
75
84.771 8.6933
7.2 8.5
14.26 22.616
27
130.38 23.309
21.92
17.5 13.2 90
52.97
37.03
115.5
41.92
23
29.6
75 32
73 328.81
10.27 3.26
10.5
77
18 85
16.66
17 25 32
31.79 50.78 97.44 210.71
Adding an INFO button to your directory
An information button can be useful for your directory to help you remember
the operation of the functions in the directory. In this directory, all we need to
remember is to press
@TRISO
to get a triangle solution started. You may want
to type in the following program:
<<“Press [TRISO] to start.“ MSGBOX >>,
and
store it in a variable called INFO. As a result, the first variable in your
directory will be the
@INFO
button
.
Application 2 - Velocity and acceleration in polar coordinates
Two-dimensional particle motion in polar coordinates often involves
determining the radial and transverse components of the velocity and
acceleration of the particle given r, r’ = dr/dt, r” = d
2
r/dt
2
,
θ
,
θ
’ = d
θ
/dt,
and,
θ
” = d
2
θ
/dt
2
. The following equations are used:
θ
θ
θ
θ
θ
θ
&
&
&&
&
&
&&
&
r
r
a
r
v
r
r
a
r
v
r
r
2
2
+
=
=
−
=
=
Create a subdirectory called POLC (POLar Coordinates), which we will use to
calculate velocities and accelerations in polar coordinates. Within that
subdirectory, enter the following variables: