Biomedical Engineering Reference
In-Depth Information
It is seen that point B, the beginning of the curved section, divides
q
into
two sections, and Γ represents the percentage of this division. The radius of
curvature is found to be
(
1
Γ
θ
−
)
q
R
=
(5.34)
tan
R
q
tan
Γ
= −
1
θ
The center of curvature
C
is located at distances
t
and
s
relative to point
D
. In
order to find
t
and
s
we first find
x
and
y
Γ
q
x R
+
=
tan
β
or
Γ
q
(
1
−
Γ
θ
)
q
x
=
−
tan
β
tan
and
=
cos
β
y
or
cos
tan
β
θ
cos
tan
β
θ
y
=
Γ
q
−
(
1
−
Γ
)
q
then
t
=
sin
β
or
)
sin
tan
β
θ
⎡
⎢
⎤
⎥
t
=
q
Γ
cos
β
−
(
1
−
Γ
and
Γ
q
δ
=
−
y
sin
β
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