Chapter
3
- Define
Output.
Output is Dose Rate
- State
three condition that the design distance of a machine must fulfill
- dose rate must be high enough to yield
treatment times of reasonable length
- operating characteristics of the beam (such
as penumbra) must be acceptable at this distance
- distance must provide enough room for machine
rotation
- Define
Initial Conditions.
Initial Conditions
are:
- field size 10x10
- "in air" or at depth
- at a fixed distance (80cm Co60 / 100cm LINAC)
- State
the three types of initial conditions.
Three types
of Initial Conditions are :
- SAD setup using TAR
- FS = 10x10
- Ionization chamber at 80 or 100cm with
buildup cap
- dose rate measured "in air"
- SAD setup using TMR
- FS = 10x10
- Ionization chamber at 80 or 100cm with
phantom at Dmax
- dose rate measured at Dmax
- SSD setup using PDD
- FS = 10x10
- phantom placed at 80 or 100cm
- Ionization chamber at Dmax
- dose rate measured at Dmax
- State
why Cobalt 60 "TIME ON's" are in real time.
They are
in real time because Co60 decays slowly over time (has a
half life of 5.26 years)
- State
the general equation for "Beam On Time".

- State
the restriction on that equation.
Both
the dose and dose rate must be at the same depth
- Calculate
a simple Cobalt 60 "Time On" problem.
- State
why real time, as in a Cobalt 60 unit, is NOT used in Linacs.
Because
LINAC's are highly sensitive pieces of electronic equipment
and the dose rate will vary
- Define
a monitor unit.
Monitor
Unit - a number chosen by physics used to represent a certain
amount of ionizations
-
Calculate a simple Linac "Time On" problem.
Chapter
4
- Define
dose to a point in an ideal setup.
Dose to
a point for an ideal setup is made up of the primary radiation
plus the scatter radiation
- Define
primary beam.
Primary
beam - photons that originate from the source and deposit their
energy at points along the beam
- Define
primary beam attenuated.
Primary
beam attenuated - originate from the source and travel straight
out / if it is attenuated
- Define
scatter radiation.
Scatter
radiation - radiation that comes from other parts of the irradiated
phantom and deposit its energy at that point and also every other
point in the phantom
- State
the distribution of scatter radiation in a phantom and its dependency
on energy.
The distribution
of scatter radiation is dependent primarily on the energy of the
beam. Thus the lower the energy the greater the amount of
backscatter because the photons will be larger thus creating more
reactions in the phantom.
- State
the Half-Value Layer for maximum backscatter.
HVL =
.6 - .8 mm of copper HVL
- State
the effect of field size on dose to point.
The larger
the field the larger the dose to the point
The smaller
the field size the lower the dose to that point
(changing
the field size will cause the primary radiation to stay
the same and increasing the field size will increase the scatter
and decreasing field size will decrease scatter)
- State
the effect of field size on PDD, TAR and TMR.
Increasing
field size will increase PDD, TMR and TAR
Decreasing
field size will decrease PDD, TMR and TAR
- Calculate
Backscatter Factor (BSF) from the equation.

Chapter
5
- State
five names that are used to define the highest dose on the central
axis.
Highest
dose on the central axis = Dmax
- dose @ dmax
- dose @ electronic equilibrium
- Applied Dose
- Given Dose
- Entrance Dose
- State
the dependency of the depth of the Dose at Dmax to field size
and distance.
The Dose
at Dmax is not dependent of field size and distance. It
occurs at the same depth regardless of field size and distance.
- State
the equation for Percentage Depth Dose.

- State
the depth of Dmax for a4MV LINAC.
1cm
- Define
Output
Output =
dose rate
- State
the value of PDD for Depth Dmax.
PDD
@ Dmax = 100% or 1.00
- Calculate
the FDD for different depths,
- Calculate
simple Beam On Time problems.
- Define
Output Factors.

- Calculate
the Dose to a second point in an SSD setup

Chapter
6
- Define equivalent square.
Equivalent
squares are numbers that correspond to square field sizes for
non-square field sizes. They are put into table form which
is made up of different rectangular field sizes and their equivalent
square field sizes.
Equation:

- Calculate "time on" problems
using equivalent square tables
- Calculate equivalent squares using the
equation and not the table
- Define A/P
A/P =
area / perimeter

- State the relationships between
equivalent square and A/P
The relationship
between ES and A/P is that the equivalent square(ES) is
4 times the A/P. They are just different ways of doing
the same thing. Some sites us ES tables others use A/P tables.
- Calculate "time on" problems
where the depths are not whole numbers
- Calculate "time on" problems
where the field sizes are not on the tables
|