Module 5 Flashcards

(27 cards)

1
Q

amount of satisfaction derived from the
consumption of a commodity.

A

Utility

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2
Q

measurement unit of utility

A

Util

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3
Q

19th century economists: Jevons, Walras & Marshal

A

Cardinal

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4
Q

Asserts that we can assign values for utility.

A

Cardinal

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5
Q

A consumer derives 25 utils or units of satisfaction from eating a slice of pizza.

A

Cardinal

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6
Q

Who are the 19th century economists who defined cardinal?

A

Jevons, Walras & Marshal

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7
Q

20th century economists: Pareto, Hicks, Slutsky

A

Ordinal

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8
Q

What are the types of utility

A

Ordinal and Cardinal

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8
Q

This proposes that a ranking of bundles or preferences is enough to describe utility.

A

Ordinal

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8
Q

additional satisfaction derived from consuming an additional unit of a good or service

A

Marginal utility

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9
Q

if too much of the good is consumed, the marginal utility may become negative, leading to a decrease in total utility.

A

TRUE

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9
Q

The consumer prefers derives more satisfaction from a plate of spaghetti compared to a slice of pizza

A

Ordinal

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9
Q

The economist who defined Ordinal

A

Pareto, Hicks, Slutsky

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9
Q

overall level of satisfaction derived from consuming a good or service

A

Total utility

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9
Q

Formula for Marginal Utility

A

MU = ΔTU / ΔQ

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10
Q

TU initially increases with Q

10
Q

If TU is increasing, MU < 0

A

FALSE; MU > 0

11
Q

As more and more of a good are consumed, the process of consumption
will (at some point) yield smaller and smaller additions to utility

A

Principle of diminishing marginal utility

12
Q

MU is zero at the highest point of TU

13
Q

level of satisfaction

14
Q

Possible constraints in real life

A

Goods are not free: Prices of goods
We need to consider our income or budget

15
Q

Additional utility derived from
spending the next peso on the good

A

Marginal utility per peso

16
Q

Formula for Marginal utility per peso

17
Q

the consumer can maximize utility by equating the marginal utilities per peso of both goods. That is,

A

MUx / PUx = MUy = PUy

18
Formula for TU
TUX + TUY
19
The presence of two optimal conditions suggests the need to consider income.
Compute for total expenditure
20
Total expenditure
PX (Qx) + PY (Qy)