Chapter 10: Analysis of Cost Behaviour

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A complete set of vocabulary flashcards covering cost behaviour, estimation methods, regression, operational time, quality management, and learning curves.

39 Terms

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Cost Function

A mathematical description of how a cost changes when the level of an activity changes.

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Variable Cost

A cost whose total changes in direct proportion to changes in activity or output (for example, more units produced leading to more materials used).

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Fixed Cost

A cost whose total does not change as activity changes; also referred to as a constant.

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Mixed Cost

A cost that has both a fixed component and a variable component; also called a semi variable cost.

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Linear Cost Function

A mathematical function represented by the equation Y=a+bxY = a + bx, where YY is total cost, aa is fixed cost, bb is variable cost per unit or slope, and xx is activity level or cost driver.

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Relevant Range

The range of activity where cost behaviour is predictable and approximately linear, outside of which cost behaviour can change.

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Cause-and-Effect Relationship

The primary requirement when estimating a cost function, which can arise from a physical relationship, a contractual agreement, or operational knowledge.

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Industrial Engineering Method

A cost estimation method that analyzes the physical relationship between inputs and outputs, often using detailed time-and-motion studies, which can be expensive and time-consuming.

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Conference Method

A cost estimation method that relies on the subjective opinions, knowledge, and cooperation of individuals across different departments.

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Account Analysis Method

A widely used, reasonably accurate, yet subjective cost estimation method that classifies individual accounts as variable, fixed, or mixed.

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Quantitative Analysis

An objective cost estimation approach that uses past data and mathematical or statistical methods, such as the high-low method or regression analysis.

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High-Low Method

The simplest quantitative cost estimation technique, which determines the cost function using only the highest and lowest activity level observations.

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Regression Analysis

A statistical method that measures the relationship between variables by utilizing all available observations to estimate a cost line.

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Simple Regression

A regression model that uses exactly one independent variable to estimate costs (such as using machine-hours to predict manufacturing costs).

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Multiple Regression

A regression model that uses two or more independent variables to estimate costs (such as using machine-hours and labour-hours to predict manufacturing costs).

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Goodness of Fit

A measure showing the strength of the statistical relationship between the cost driver and the cost.

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Residual

The difference between the actual observed cost and the estimated cost predicted by the regression line.

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Step Costs

Costs that remain constant over small ranges of activity but increase in discrete blocks or lots rather than unit by unit.

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Learning Curve

A model showing that as workers gain experience, they become faster and the labour hours required per unit decrease.

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Experience Curve

A broader expansion of the learning curve that incorporates efficiency gains across non-manufacturing activities such as marketing and distribution.

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Customer-Response Time

The duration of time from when a customer places an order until the finished product or service is delivered.

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Manufacturing Cycle/Lead Time

The duration of time from when manufacturing receives an order until the finished product is fully produced.

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On-Time Performance

An operational measure tracking whether a product or service is delivered by the scheduled time.

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Time Driver

Any factor for which a change causes a direct change in the speed of an activity, primarily including demand uncertainty and bottlenecks.

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Bottleneck

An operation or step in a process where the incoming work approaches or exceeds the available capacity.

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Prevention Costs

Quality costs incurred to prevent defects and stop problems before they happen.

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Appraisal Costs

Quality costs incurred to detect and inspect for defects.

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Internal Failure Costs

Quality costs resulting from defective products detected before they are shipped to customers.

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External Failure Costs

Quality costs resulting from defective products identified after they have been shipped to customers.

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Control Chart

A statistical quality control graph showing observations over time relative to control limits to distinguish between random and nonrandom variation.

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Pareto Diagram

A chart that displays defect types ranked from most frequent to least frequent to identify the most common quality problems.

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Cause-and-Effect Diagram

Also known as a fishbone diagram; a diagnostic tool used to identify and map potential root causes of quality defects.

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Coefficient of Determination (R2R^2)

A regression statistic that measures the percentage of change in the predicted dependent variable explained by changes in the cost driver.

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Standard Error

A regression metric that reflects how much an estimated coefficient may be affected by random factors.

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tt-Value (tt Stat)

A test statistic used to determine whether a relationship between variables exists that cannot be explained solely by random chance.

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Multicollinearity

A condition in multiple regression where two or more predictor variables are highly correlated with each other, typically indicated by a correlation of ≥0.70\ge 0.70.

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Cumulative Average-Time Learning Model

A learning model where the cumulative average time required per unit decreases by a constant percentage every time the cumulative quantity of units produced doubles.

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Incremental Unit-Time Learning Model

A learning model where the time required to produce the last individual unit decreases by a constant percentage every time the cumulative quantity of units produced doubles.

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Learning Curve Formula

The mathematical formulation y=aXby = aX^b, where yy is time, XX is cumulative units, aa is the time required for the first unit, and bb is the learning-curve factor calculated as b=ln⁡(Learning Curve %)ln⁡(2)b = \frac{\ln(\text{Learning Curve } \%)}{\ln(2)}.