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37 Cards in this Set

  • Front
  • Back
variable cost per unit
remains constant
variable cost
increases as you use more
total fixed cost
always remains constant`
fixed cost per unit
decreases are more units are produced
mixed costs
contain both variable and fixed components
step costs
total cost increases to a new higher cost for the next higher level of activity; total cost remains constant w/in a narrow range of activity
curvilinear cost
increases as an activity increases, but in a nonlinear manner
the linearity assumption and the relevant range
a straight line closely approximates a curvilinear var. cost line w/in the relevant range
methods for analyzing costs
scatter diagram
high-low method

y = a + bx
y = total cost
a = fixed cost
b = unit var. cost
x = # of units
scatter diagram method
draw a line through plotted points so that about an equal number of pts. fall above and below the line

slope = change in cost/change in units
high-low method
1. unit var. cost = (change in cost)/(change in units)

2. fixed cost = total cost - var. cost -or- fixed cost = total cost - (VC/unit * # of units)

3. total cost = fixed cost + var. cost
cost-volume-profit analysis
objective: to determine the effects that changes in selling prices, costs, and/or volyme will have on SR profits

uses: CVP analysis can be used to analyze a number of situations such as changes sales price, changes VC, or changing FC
contribution margin
amt. by which rev. exceeds var. costs of producing the revenue

(sales rev. - VC = CM)

goes to cover FC

after covering FC, any remaining CM contributes to income
break even units computation
BE units = (fixed costs)/(unit contribution margin)
break-even sales $$ computation
BE$ = (fixed costs)/(CMR)
CMR computation
(sales price - VC)/(sales price)
calculation break-even for multi-product companies
BE$ = FC/CMR

use WACMR: (total combined CM/total combined sales)
margin of safety
excess of current sales over the break even volume of sales

margin of safety = total sales - break-even sales

can also be expressed as a percentage of sales
calculating sales volume needed for desired income
add desired income to the numerator of a B/E equation

BE units = (FC + desired income)/(unit CM)

BE $ = (FC + desired income)/(CM ratio)
CVP analysis assumptions
1. linearity in the rel. range (unit sales price is constant, unit VC is constant)

2. total FC is constant

3. in multi-product, product mix is known and doesn't change)

4. all costs may classified as fixed or VC
CM income statements
based on cost-behavior
CM = amt. by which rev. exceeds var. costs

sales
less: var. exp.
= CM
less: fixed exp.
= net income
differential analysis
analyzing costs and rev. for different alternatives

ex: making pricing decisions, accepting or rejecting special orders, deciding whether to take make of buy products, adding or eliminating products, processing or selling joint products
relevant costs and revenues
future costs and revenues that differ among alternatives

- ex: difference in rev., difference in cost, non-monetary advantages, disadvantages,
sunk costs
past costs that cannot be changed by a current decision -- irrelevant decision making
committed costs
long-term and cannot be reduced in the short-term (ex: depreciation of buildings and equipment)
discretionary costs
may be altered in the ST by current managerial decisions (ex: advertising, research and development)
opportunity costs
the potential benefit given up when on alternative is selected over another; not recorded in records, but are relevant in decision making
pricing decisions
obj.: to select a price for a product that maximizes income

fixed costs usually can't be changed, so income is greatest when CM is maximized
special orders
involve the opportunity to sell a product to a new mkt. on a one-time basis

FC are usually unchanged by special orders, so any special order price in excess of VC will increase income
examples of VC for special order problems
direct material, direct labor, variable O/H
adding or eliminating products or segments
distinguish b/t avoidable and unavoidable costs; eliminate the product only if avoidable costs are greater then lost revenues
avoidable costs
stop when a product is eliminated
unavoidable costs
continue when a product is eliminated
joint products
two or more products produced from a common input

joint costs = the costs of processing prior to the split-off point

split of point: point in process where joint products can be recognized as different processes

JPs should be processed beyond the split-off point only if the differential revenue exceeds the differential cost
applying differential analysis to quality
diff. costs undertaken to improve quality are usually less then the benefits gained from producing high-quality products
unitized fixed costs
for product costing purposes, FC is sometimes divided into by some activity measure assigned to individual units of product; the result is to make FC appear to be variable
- can lead to suboptimal decision making
- usually wise to consider FC in total instead of in units
- beware of these costs in decision making
allocated fixed costs
common procedure to allocate FC to operating depts. or segments; the result is to make a segment seem unprofitable when it is actually making a contribution to payment of common fixed exp. and profit
- determine which costs will be avoided if a certain cost is selected
- beware of these costs and instead find avoidable costs