Docsity
Docsity

Prepare for your exams
Prepare for your exams

Study with the several resources on Docsity


Earn points to download
Earn points to download

Earn points by helping other students or get them with a premium plan


Guidelines and tips
Guidelines and tips

Engineering Economy Formulas, Study notes of Engineering Economy

Important engineering economy formulas

Typology: Study notes

2019/2020
On special offer
30 Points
Discount

Limited-time offer


Uploaded on 03/28/2020

stevendelaserna
stevendelaserna 🇵🇭

5

(4)

1 document

1 / 2

Toggle sidebar

This page cannot be seen from the preview

Don't miss anything!

bg1
Interest
Simple Interest
FV = P (1+iN)
I = PiN
Compound Interest
CI = [P(1+i)n]-P
FV = P (1+r/n)nt
Cash Flow
Single Payment
Uniform series cash flow (present
worth)
Uniform series cash flow (future
worth)
Gradient series cash flow
Arithmetic gradient
Conventional gradient
-
Effective Interest Rate
Continuous
Annuity
Ordinary Annuity
Deferred Annuity
(1 )n
FV PV i
1
(1 )n
PV FV i



(1 ) 1
(1 )
n
n
i
PV A ii




(1 ) 1
n
i
FV A i




(1 ) 1 (1 ) 1
(1 ) (1 ) (1 )
nn
n n n
i G i n
PV A i i i i i i
(1 ) 1 (1 ) 1
(1 ) (1 ) (1 )
nn
n n n
i G i n
PV A i i i i i i
1
1
11
n
g
i
PV A ig
gi









(1 ) 1
m
r
im
1
r
ie
ln(1 )ri
(1 ) 1
n
i
FA i




(1 ) 1
(1 )
n
n
i
PAii




( , ) 1 (1 ) (1 )
nk
nk
i
P A i
i





pf2
Discount

On special offer

Partial preview of the text

Download Engineering Economy Formulas and more Study notes Engineering Economy in PDF only on Docsity!

Interest

Simple Interest

FV = P (1+iN)

I = PiN

Compound Interest

CI = [P(1+i)n]-P

FV = P (1+r/n)nt

Cash Flow

  • Single Payment

Uniform series cash flow (present worth)

  • Uniform series cash flow (future worth)
  • Gradient series cash flow

Arithmetic gradient

  • Conventional gradient

Effective Interest Rate

Continuous

Annuity

Ordinary Annuity

Deferred Annuity

FVPV (1  i ) n

1 (1 ) n

PV FV i

   (^)     

(1 ) 1

(1 )

n

n

i PV A i i

     (^)     

n i FV A i

n n

n n n

i G i n PV A i i i i i i

 ^   ^  

(1 ) 1 (1 ) 1

(1 ) (1 ) (1 )

n n

n n n

i G i n PV A i i i i i i

 (^)     (^)     (^)    (^)   

 ^   ^  

1

1 1 1

n g i PV A i g

g i

 (^)          ^      (^)       

n

n

A G

i i

 ^  

(1 ) 1

r m i m

  

1

r ie

r  ln(1  i )

(1 ) 1

n i F A i

 (^)     (^)  

 

n

n

i P A i i

( , )

n k n k

i

P A i

i

Annuity Due

Perpetuity

Capitalized cost

Depreciation

The Straight Line Formula

The Sinking Fund Formula

Matheson Method

The Sum of the Years-Digits (SYD) Method

ROR

Rate of Return = Annual net profit

Amount of capital invested

( , )

1 (1 ) (1 )

n

n due

i P A i i

      (^)     

( , )

(1 ) 1 (1 )

n

n due

i F A i i

     (^)     

A P i

Cos 1 (1 ) k

S CapitalizedCost First t i

   

Co Cn d n

CmCoDm

1 ( ) (1 ) 1

d Co Cn (^) n i

i

      (^)    ^    

(1 ) 1

( ) (1 ) 1

m

m o n (^) n

i

i D C C i

i

 (^)           (^)       

m o m

C  C  D

0 0

m n m n

c c k c c

0

m m

c  c  k

0

n n

c  c  k

m m 1

D kc

m o n

n m d C C n n

m (^ o n )

m D md C C n

  