🔍
Cost tracing vs cost allocation (Deborah Agostino) - YouTube
Channel: unknown
[6]
In this class we will focus on the problem
of cost assignment which means that
[10]
given a certain cost object which can be a product,
a service, a project or an organizational unit,
[16]
the objective is to assign the value of the
resources which are absorbed by this cost object.
[21]
Let’s see the graphical
representation of this problem.
[24]
We have our cost object and
in order to define the value of the resources
[32]
which are absorbed by this cost object,
it is important to go back to the distinction
[36]
between direct and indirect costs.
[40]
So, we have the direct cost
and this cost can be traced
[48]
directly to the cost object.
So, we are talking about tracing.
[54]
Why? The reason why is because of
the definition of the direct cost.
[58]
Because we have that direct
material or direct labour
[62]
can be univocally assigned in an objective
way to one unit of our cost object.
[67]
If we think, for example, of a wooden table,
we can know exactly the amount of wood
[72]
that is absorbed in order to realize one table
and the same happens with the direct work.
[78]
So, we can, in an objective way, assign the
value of both direct materials and direct labour,
[84]
to our final cost object.
[86]
This is not the case, instead in the moment
in which we have indirect costs.
[91]
That you know, we
call them also overhead.
[93]
In this case, if we have the overhead, by definition, they
are absorbed jointly by more than one cost object.
[100]
This means that we cannot assign their
value in a univocal way to he cost object,
[105]
but we need to allocate the value
of the overhead to the final output.
[109]
So, we are talking about allocation.
[114]
Allocation means that we are using a proxy in order
to assign this value to the final cost object.
[120]
So, we are introducing
subjectivity in order to translate,
[125]
to share the value of this overhead
on the final cost object.
[128]
Let’s see how this allocation works
with a simple example.
[134]
Assume that we have this situation.
[136]
So, we have a machine, in this
case the circular saw, which is used both
[140]
to realize chairs and to realize tables.
Specifically, in the period that we are analyzing,
[146]
we have the overhead that we want to assign which
is the machine depreciation whose value is 90€.
[151]
And the machine is used to produce 12 chairs
and we need 10 minutes in order to realize one unit;
[155]
and at the same time we are realizing 2 tables and
we need 30 minutes in order to realize one unit.
[161]
This is the alue of our overhead
and we want to share
[164]
this value between the two different products.
We need to allocate this resource. How?
[169]
By applying a simple formula. We need to calculate
what is defined as allocation coefficient.
[176]
And the allocation coefficient is also known as k.
Usually, we use the abbreviation k to
[181]
talk about the allocation coefficient.
And this allocation coefficient is that quantity
[185]
that explains the relationship between the
resource and the final product.
[189]
The formula to calculate k equals the total value
of the overhead that we want to assign,
[196]
(that in this case is 90€, it is the
value of our machine depreciation),
[203]
divided by the allocation basis,
the total one.
[207]
Where this allocation basis is exactly
the proxy that explains the relationship
[212]
between the usage of the machine and
the output that is realized.
[216]
In the specific example which is the quantity that
explains the relationship between
[220]
the usage of the machine and the final output?
We can see from the data that we have
[225]
that we can use the
production time in order to explain
[228]
the percentage of absorption of our
machine by the two different products.
[233]
We need the total allocation basis
which means that we need to calculate
[236]
the allocation basis of the chairs plus
the allocation basis of the tables.
[241]
So, we will have first of all,
the allocation basis of the chairs.
[245]
We are producing 12 chairs and
we need 10 minutes in order to realize one unit.
[252]
This is 120 minutes which is
the allocation basis of the chairs;
[259]
plus the allocation basis of the tables,
[264]
we are realizing 2 tables and
we need 30 minutes to realize one table.
[273]
This means that overall we need
60 minutes in order
[276]
to realize the 2 tables which is
the allocation basis of our tables.
[283]
If we divide 90 by 180 minutes
we can find 0,5 €/ minute
[293]
that represents exactly the allocation coefficient.
[296]
So, we are saying, basically, that every minute in
which the machine is used, it absorbs 0,5€ of resources.
[302]
So this allocation coefficient
that can be written down here, is 0,5€/minute.
[309]
Once we are here, we need to, finally, assign
the value of the machine depreciation
[313]
to the two different products.
So, the formula goes on and
[316]
says that if we want to assign the
value of the overheads to the chairs,
[321]
we need to multiply this k by
the allocation basis of the chairs.
[329]
So, if we apply the formula we will have
0,5 €/minute, which is the same for all of
[336]
the products, that should be multiplied by the
allocation basis of our chairs, so 120 minutes.
[343]
So we will have that the overhead
of the chairs is equal to 60€.
[349]
If we do the same with the tables, we will
have that the overhead of the tables equals,
[356]
again, our k that is the same either for the
chairs and then for the tables, multiplied
[361]
by the allocation basis of the tables.
So, we will have, again, 0,5€/minutes, that
[368]
should be multiplied by the allocation basis
of the tables which is 60 minutes.
[374]
So we will have 30€.
[377]
So, if we look at the final result we have
that given the value of overhead of
[383]
the machine depreciation, by using an allocation
coefficient, which is that ratio that explains
[389]
the relationship in a proportional way between
the usage of the resource and the final output,
[394]
we can assign the value of our overhead tothe two
different products which are the chairs and the tables.
[399]
So, let’s go back to the general rule.
[404]
This is the allocation, so if we have the overhead,
by using k, we can assign the value of overhead
[409]
to the different cost object.
But we can be even more precise because
[413]
if we need to assign the overhead, there are
two different approaches that we can use
[418]
in order to assign the
value of the overheads.
[420]
We can use what is defined as
traditional costing system,
[433]
or we can use another approach which
is defined as activity based costing system,
[445]
which is often abbreviated as ABC.
[448]
What’s the difference between
the two approaches?
[450]
In both of the cases we are allocating the
overheads to the cost object by using k,
[454]
but if we have traditional costing system and
we are just performing one time the allocation;
[460]
while in the second case, if we have the activity
based costing we performing the allocation,
[464]
so we are calculating the allocation coefficient
twice with the final objective to improve
[468]
the precision in the allocation
of the overheads.
[471]
So, that’s the reason why
if we have an activity based costing
[473]
we are trying to improve precision
in allocating these overheads and
[477]
we are talking about a cause
and effect relationship.
[479]
Because we want to overcome the problem of assigning
in a proportional way the value of the resources.
[486]
And in the next two classes we will see how a traditional costing system works and how an ABC approach works.
Most Recent Videos:
You can go back to the homepage right here: Homepage