Points
A
and
D
are connected to "ground" and is a distance
L_(4)
apart in the
x
-direction and
L_(, )
apart In the
y
-direction. Link
AB
has length
L_(1)
and is orientated by an angle
\theta _(1)
as shown. Link
CD
has length
L_(2)
and is orientated by an angle
\theta _(2)
as shown. The length of link
BC
is not given and you must find it. Link
AB
is the driven link with
\omega _(As)
and
\alpha _(As)
positive in the directions shown. The direction of
\omega
and
\alpha
can be deduced from the sign of the values given to you. You can assume the origin of the system is located at point
D
. \table[[11. unique,12 unique,13 _unique,L4_unique,thetal_unique,thata2 unique,omegaAB_unique,alphaAB,unique,dt_unique],[151,129,86,250,3,90,82,1,,1,6169,0,21028]] First configuration calculations. For the initial position with the supplied parameters given to you, calculate the following:
vec(r)_((E)/(C))
vec(v)_(B)
vec(v)_(c)
vec(a)_(B)
vec(a)_(c)
/bar (\omega )_(BC)
/bar (\omega )_(CD)
vec(a)_(BC)
vec(a)_(CD)