Your Turn: Breakeven Analysis Company D

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Del curso dictado por University of Virginia

Managerial Accounting Fundamentals

67 calificaciones

University of Virginia

Managerial Accounting Fundamentals

67 calificaciones

This course will teach you the fundamentals of managerial accounting including how to navigate the financial and related information managers need to help them make decisions. You'll learn about cost behavior and cost allocation systems, how to conduct cost-volume-profit analysis, and how to determine if costs and benefits are relevant to your decisions. By the end of this course, you will be able to: - Describe different types of costs and how they are represented graphically - Conduct cost-volume-profit analyses to answer questions around breaking even and generating profit - Calculate and allocate overhead rates within both traditional and activity-based cost allocation systems - Distinguish costs and benefits that are relevant from those that are irrelevant for a given management decision - Determine a reasonable course of action, given the financial impact, for a given management decision

De la lección

COST-VOLUME-PROFIT ANALYSIS

Now that we've learned the fundamentals of cost behavior, we're ready to move on to discussing the relationships between cost structure, volume, price, and profit. We'll then see why these relationships matter as we conduct cost-volume-profit analyses to answer questions around breaking even and generating profit.

Week 2 Overview0:48

What Is CVP Analysis?2:12

Functional Versus Contribution Margin Income Statements4:24

Breakeven Analysis4:52

Your Turn: Breakeven Analysis Company A2:39

Your Turn: Breakeven Analysis Company B1:52

Your Turn: Breakeven Analysis Company C2:13

Your Turn: Breakeven Analysis Company D3:07

Interested in Doing More than Breakeven?3:33

Your Turn: Doing More than Breakeven Company A3:12

Your Turn: Doing More than Breakeven Company B3:05

Your Turn: Doing More than Breakeven Company C2:59

Your Turn: Doing More than Breakeven Company D2:58

CVP Analysis with Multiple Products5:18

Your Turn: CVP Analysis with Multiple Products6:33

Conoce a los instructores

Luann J. Lynch
Almand R. Coleman Professor of Business Administration
Darden School of Business

One more example before we move on.

Company D sells a product whose variable cost per unit are $40.

Total fixed cost for the year are $400000.

The company anticipates selling 10000 units.

What price must Company D charge to break-even?

Again, take a few minutes, give it a try,

then come back and we'll see how you did.

I'll meet you at the light board. Race ya.

Did I beat you? I hope so.

Gosh, this is getting tiring all the time.

Each time we take a turn,

it gets more and more tiring.

But boy, this is a lot of fun.

Let's see what we have. We're taking a,

take a look at our facts over here.

We're looking for a price that will cause us to break even,

given all of these other facts.

So let's take these facts,

let's go to our handy profit formula.

I'll plug in the data,

and then we'll be able to solve for

that break-even price and figure out what we need to chart.

Okay, so our revenue as we know are

the number of units that we're selling times the price that we're charging.

So we've got 10000 units times the price which we don't know yet,

that's what we're solving for.

But that would give us our revenues,

and then we'd subtract our variable costs.

So that would be the number of units that were selling,

10000 times the $40 per unit variable cost,

then we subtract out our fixed cost of $400000,

and all of that has to equal to zero.

We're trying to breakeven here.

Okay. So let's rearrange a few things.

I'm going to bring this on down here with this 10000 units times price,

and then I'm going to take everything else over to the other side of this equation.

We'll see the $400000 in fixed cost go over to the right.

That's a negative, so it's going to become a positive,

it has to flip signs to be able to move across that equal sign.

Then we have this variable cost,

10000 units times $40 per unit.

That's another $400000.

Again, that negative becomes a

positive if it wants to jump over to the other side of the equal sign.

So now, what we have is a situation where

we're looking for... All right, I'm going to take...

I'm going to add these together and then I'm going to take this

10000 over to the other side and divide that side by the 10000.

So we've got $800000 that we're trying to cover,

and we're selling 10000 units.

So what we want to do is set a price that given that we're selling 10000 units,

is high enough to cover both the fixed cost and the variable cost for those 10000 units.

So that price then would be $80.

We set a price of $80 per unit,

we will exactly break even. Terrific!

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