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FINAL EXAM - EnggEcon

Total questions: 36

Worksheet time: 42mins

Name
Class
Date
1.

It involves the systematic evaluation of the economic merits of proposed solutions to engineering problems.

a)

Engineering Mathematics

b)

Engineering Mechanics

c)

Engineering Economics

d)

Engineering Statistics

2.

Identify which among principle of Engineering Economics it is:

Carefully define the problem! Then the choice (decision) is among alternatives. The alternatives need to be identified and then defined for subsequent analysis.

a)

Develop Alternatives

b)

Focus on Differences

c)

Use a consistent point of view

d)

Use a common unit of measure

3.

Identify which among principle of Engineering Economics it is:

Enumerate as many of the prospective outcomes as possible will simplify the analysis of the alternatives.

a)

Develop Alternatives

b)

Focus on differences

c)

Use a consistent point of view

d)

Use a common unit of measure

4.

Identify which among principle of Engineering Economics it is:

Improved decision making results from an adaptive process; to the extent practicable, the initial projected outcomes of the selected alternative should be subsequently compared with actual results achieved.

a)

Use common unit of measure

b)

Consider all relevant idea

c)

Make Risk and Uncertainty Explicit

d)

Revisit your decisions

5.

A SEGMENTED TIME-BASED HORIZONTAL LINE, divided into time units which visually represent income and expenses over some time interval.

a)

Cash flow diagram

b)

Capital

c)

Interest and profit

d)

Simple interest

e)

Compound interest

6.

PAYMENTS for the RISK the investor takes in permitting another person, or an organization, to use his or her capital.

a)

Cash flow diagram

b)

Capital

c)

Interest and profit

d)

Simple interest

e)

Compound interest

7.

Whenever the interest charge for any interest period (a year, for example) is based on the REMAINING PRINCIPAL AMOUNT plus any accumulated interest charges up to the beginning of that period.

A = P (1 + r/n)nt

a)

Cash flow diagram

b)

Capital

c)

Interest and profit

d)

Simple interest

e)

Compound interest

8.

The total interest earned or charged is LINEARLY PROPORTIONAL to the initial amount of the loan (principal), the interest rate, and the number of interest periods for which the principal is committed.

I = P x I x N or I = P(rincipal) x R(ate) x T(ime)

a)

Cash flow diagram

b)

Capital

c)

Interest and profit

d)

Simple interest

e)

Compound interest

9.

Whenever the interest charge for any interest period (a year, for example) is based on the REMAINING PRINCIPAL AMOUNT plus any accumulated interest charges up to the beginning of that period.

a)

Cash flow diagram

b)

Capital

c)

Interest and profit

d)

Simple interest

e)

Compound interest

10.

The duration of the interest period decreases from some finite durationt to an INFINITELY small duration dt, and the number of interest periods per year becomes INFINITE.

a)

Nominal interest rate per year, r

b)

Effective interest rate per year, ia

c)

Continuous Compounding

11.

The annual interest rate WITHOUT CONSIDERING THE EFFECT of any compounding.

a)

Nominal interest rate per year, r

b)

Effective interest rate per year, ia

c)

Continuous Compounding

12.

The annual interest rate TAKING INTO ACCOUNT THE EFFECT OF ANY COMPOUNDING during the year.

a)

Nominal interest rate per year, r

b)

Effective interest rate per year, ia

c)

Continuous Compounding

13.

occurs ONE INTEREST PERIOD BEFORE the first A (uniform amount)

a)

P (present equivalent value)

b)

F (future equivalent value)

c)

A (annual equivalent value)

14.

occurs at the SAME TIME AS THE LAST A, and N periods after P

a)

P (present equivalent value)

b)

F (future equivalent value)

c)

A (annual equivalent value)

15.

occurs at the END OF PERIODS 1 THROUGH N, inclusive.

a)

P (present equivalent value)

b)

F (future equivalent value)

c)

A (annual equivalent value)

16.

If the cash flow DOES NOT BEGIN UNTIL SOME LATER DATE.

a)

Deferred annuity

b)

Arithmetic sequence

c)

Geometric sequence

d)

Geometric gradient series

e)

Minimum Attractive Return Rate

17.

Cash flows are constituted through this sequence when some problems involve receipts or expenses that are projected to INCREASE OR DECREASE BY A UNIFORM AMOUNT each period.

a)

Deferred annuity

b)

Arithmetic sequence

c)

Geometric sequence

d)

Geometric gradient series

e)

Minimum Attractive Return Rate

18.

Cash flow is modeled through this sequence when a fixed amount of a commodity that INFLATES IN PRICE AT A CONSTANT RATE EACH YEAR.

a)

Deferred annuity

b)

Arithmetic sequence

c)

Geometric sequence

d)

Geometric gradient series

e)

Minimum Attractive Return Rate

19.

Based on the concept of EQUIVALENT WORTH OF ALL CASH FLOWS RELATIVE to some base or beginning point in time called the PRESENT.

a)

Present Worth (PW) method

b)

Capitalized-Worth (CW) method

c)

Net Present Value (NPV)

d)

Future Worth (FW) method

e)

Annual Worth (AW) Method

20.

Ascertains whether the BENEFITS OF A PROJECT (in terms of the PV/PW of the cash inflows) are GREATER THAN, LESS THAN or EQUAL to the costs of a project (in terms of the PV/PW of the cash outflows).

a)

Present Worth (PW) method

b)

Capitalized-Worth (CW) method

c)

Net Present Value (NPV)

d)

Future Worth (FW) method

e)

Annual Worth (AW) Method

21.

Based on the EQUIVALENT WORTH OF ALL CASH INFLOWS AND OUTFLOWS at the end of the PLANNING HORIZON (study period) at an interest rate that is generally the MARR.

a)

Present Worth (PW) method

b)

Capitalized-Worth (CW) method

c)

Net Present Value (NPV)

d)

Future Worth (FW) method

e)

Annual Worth (AW) Method

22.

An EQUAL ANNUAL SERIES OF DOLLAR AMOUNTS, for a stated study period, that is equivalent to the CASH INFLOWS AND OUTFLOWS at an interest rate that is generally the MARR.

a)

Present Worth (PW) method

b)

Capitalized-Worth (CW) method

c)

Net Present Value (NPV)

d)

Future Worth (FW) method

e)

Annual Worth (AW) Method

23.

LOSS in value of the ASSET.

INTEREST on invested CAPITAL.

a)

Capital Recovery

b)

Internal Rate of Return Method

c)

External Rate of Return Method

d)

Payback method

24.

What refers to the cumulative effect of elapsed time on the money value of an event, based on the earning power of equivalent invested funds capital should or will earn?

a)

Present worth factor

b)

Interest rate

c)

Time value of money

d)

Yield

25.

A uniform series of payment occurring at equal interval of time is called ______ .

a)

Annuity

b)

Amortization

c)

Depreciation

d)

Bond

26.
Your 3 year investment of $20,000 received 5.2% interest compounded annually.  What is your total return?
a)
$23,285.05
b)
$3,285.05
c)
$2,385
d)
$32,285
27.

Aiydan puts $5000 into a savings account with a 3% interest rate. The interest compounds yearly. How much money will he have in his account after 8 years?

a)

$150

b)

$5300

c)

$6333.85

d)

$40786.54

28.

David

invests $10,000 in a savings account that pays 3.5% simple interest. If David

makes no withdrawals or deposits to the account, how much will be in the

account after 7 years.

a)

$2,450

b)

$11,750

c)

$12,450

d)

Not here

29.

Carly

deposited $800 in an account that earns 6% compounded annually. Lara deposited

$800 in an account that earns 6% simple interest. How much will each girl have

in their account at the end of 10 years if they make no withdrawals or deposits?

a)

Carly: $1432.68 Lara: $1280

b)

Carly: $1444.89 Lara: $1280

c)

Carly: $1444.89 Lara: $1320

d)

Carly: $1432.68 Lara: $1320

30.

You have received P 10,000 from an investment account in which you started investing five years ago. The initial investment will be _______.

a)

more than P 10,000

b)

equal to P 10,000

c)

less than P 10,000

d)

No option to choose.

31.

Assuming a discount rate of 8%, P 3,000 received three years from now is worth __________ today.

a)

P 2,760

b)

P 2,283

c)

P 2,382

d)

P 2, 607

32.

The Break-even Point of a company is the level of sales income which will equal the sum of its fixed cost.

a)

True

b)

False

33.

For a project to be economically justified, the present worth must be greater than or equal to 0 for i=MARR.

a)

True

b)

False

34.

Whether you use the Present Worth method, the Annual Worth method, or the future worth method, the conclusion should be the same.

a)

True

b)

False

35.

What is the formula for calculating compound interest?

a)

A = P(1 + r/n)^(nt)

b)

A = P(1 + r/n)^(nt) - P

c)

A = P(1 + r)^(nt)

d)

A = P(1 + r/n)^(t)

36.

What is the formula for calculating simple interest?

a)

I = P * R * T

b)

I = R * T

c)

I = P * T

d)

I = P * R