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

Demand Elasticity: Measuring Quantity's Response to Price, Schemes and Mind Maps of Economic law

An in-depth explanation of price elasticity of demand, a fundamental concept in economics. It covers the definition, calculation, and interpretation of price elasticity, including the different types and their implications on total outlay. The document also discusses percentage method and its application.

Typology: Schemes and Mind Maps

2021/2022

Uploaded on 11/06/2022

jatin-sharma-11
jatin-sharma-11 šŸ‡®šŸ‡³

1 document

1 / 23

Toggle sidebar

This page cannot be seen from the preview

Don't miss anything!

bg1
6.1
DEFINITION
OF
PRICE
ELASTICITY
OF
DEMAND
The
law
of
demand
states
that
when
price
of
a
good
falls,
consumers
demand
more
units
of
the
good.
But
how
much
more?
It
is
important
and
useful
to
have
magnitude
of
change in quantity demanded to a change in price. This
magnitude
of
change is measured by price elasticity
of
demand.
Price
elasticity
of
demand
measures
responsiveness
of
demand
of
a
good
to
a
change
in
its
price.
Alfred
Marshall
was
the
first
economist
to
formulate
the
concept
of
price
elasticity
of
demand
as
the
ratio
of
a relative
change
in
quantity
demanded
to
a relative
change
in
price.
A
relative
measure
is
needed
so
that
changes
in
different
measures
can
be
compared.
These
relative
changes
in
demand
and
price
are
measured
by
percentage
changes.
Percentage
changes
are
independent
of
units
of
measurement.
Numerically,
price
elasticity
of
demand
e is
calculated
as
percentage
change
in
quantity
demanded
percentage
change
in
price
AQ
-Q)/Q_
(-P)IP
AP
P
AQ
P
AP
O
ep
where
AQ
=
Change
in
quantity
demanded
Q
Original
quantity
demanded
AP
=
Change
in
price
P
Original
price
e
or
e,
= Coefficient
of
elasticity
of
demand.
e,
is
negative.
The
he
ratio
isa
negative
number because
price
and
quantity
demanded
are
inve
rsely
related.
In numerical
sums,
minus
sign
is
dropped
from the
nu
mbers
and all
percentage
changes
are
treated
as
positive.
pf3
pf4
pf5
pf8
pf9
pfa
pfd
pfe
pff
pf12
pf13
pf14
pf15
pf16
pf17

Partial preview of the text

Download Demand Elasticity: Measuring Quantity's Response to Price and more Schemes and Mind Maps Economic law in PDF only on Docsity!

6.1 DEFINITION^ OF^ PRICE^ ELASTICITY^ OF^ DEMAND

The law of demand states that when price of a good falls, consumers demand more units of the good. But how much more? It is important and useful to have

magnitude of change in quantity demanded to a change in price. This magnitude

of change is measured by price elasticity of demand.

Price elasticity of demand measures responsiveness of demand of a good to a change in its price. Alfred Marshall was the first economist to formulate the concept of price elasticity of demand as the ratio of a relative change in quantity demanded to a relative change in price. A relative measure is needed so that changes in different measures can be compared. These relative changes in demand and price are measured by percentage changes. Percentage changes are^ independent^ of^ units^ of^ measurement.^ Numerically,^ price^ elasticity^ of demand e is^ calculated^ as percentage change in quantity demanded percentage change in price

AQ -Q)/Q_ (-P)IP AP P

AQ P AP O

ep

where

AQ = Change in (^) quantity demanded

Q (^) Original (^) quantity (^) demanded AP = Change in (^) price P Original price e (^) or (^) e, = Coefficient (^) of elasticity of^ demand. (^) e, is (^) negative. Thehe^ ratio^ isa negative number^ because (^) price and (^) quantity demanded are^ inve

rsely

related. In numerical sums, minus

sign is^ dropped from the (^) nu

mbers and (^) all (^) percentage (^) changes are (^) treated as (^) positive.

Elasticity of (^) demand (^) (e,)

Percentage (or proportionate) change in quantity demanded

percentage (or^ proportionate) (^) change in^ price

Change in^ quantity (^) demanded. x 100 Original quantity Change in^ price (^100)

Orginal price

x 100

Aq4P AgPAg 9 Ap Ap

Here,

Aqis change in quantity.

Apis change in price.

pis original price.

q is original quantity.

Table 8.3: Effect of (^) Change in Price on Total (^) Outlay (T.O.) and^ Elasticity of Demand

Change in Price (^) Value (^) ofElasticity (^) ofDemand

<1 >

Fall in Price (^) T. O. remains (^) T. O. fallIs T. O. rises constant

Rise in Price (^) T. O. remains (^) T. O. rises (^) T. O. falls

Constant

Y D

Y

R R

D Pi RI

P2 (^) R

R

P R

Pa

R D

D X Quantity

X (^) O

Quantity Q1^ Q2 Quantity^ Q1Q

Fig. 8.3 Fig.^ 8.4 Fig.^ 8.

F

P

P

P

d

Quantity

Fig. 6.3^ :Perfectly Inelastic Demand^ Curve

Table 6.4: Perfectly Inelastic Demand Schedule

Price () Demand (Units)

15 10

(^10 )

20 10

Price

d

P

P

\D

Q Q Quantity

Fig. 6.4:^ Inelastic^ Demand^ Curve

Price d (^) Price d

|

P

P C 4C Q Q (^) Quantity (^) Quantity

Fig. 6.5 Unitary Elastic Demand Curves

Table 6.6: Unitary Elastic Demand Schedule

Price () Demand (Units)

(^10 )

5 30

Price

d P

P

B

O (^) Q Quantity

Fig. 6.6: Elastic Demand Curve

Table 6.7 Elastic Demand Schedule

Price ( Demand (Units)

10 20

9 40

Price d (^) -A

B

D F

Quantity

Fig. 6.2:^ Different^ Types^

of Price (^) Elasticity of Demand

Table 6.3 : Different Values of Elasticity of Demand

S.No.Coefficient of ep

Type (^) of Good^ Shape^

of Demand

Curve

Type of e (^) Discription

(See Fig. 6.2)

  1. (^) Perfectly This Vetical^ (dF) when to a per- life saving dugs

centage change in price there is no change in quantity manded.

e0 occurs^ Essentials^ like inelastic demand

de-

Inslastic (or This less than

unitary elastic

0<e<

occurs Necessities like Sleeper (dD) when to a per- food, fuel, etc. centage change in price there is less than propor- tionate change in quantity de- manded.

demand)

6.5 (^) ELASTICITY (^) ALONG A (^) LINEAR (^) DEMAND CURVE

In the (^) Geometric (^) Method, the (^) elasticity of (^) demand is (^) measured (^) by using the

formula:

Lower (^) segment on demand curve Elasticity of^ demand^

= Upper segment on demand curve

Price

A

(e>1) E (e= 1)

D

e 0 o B Quantity

Fig. 6.10:^ e,^ on^ a^ Linear Demand^ Curve

Lower Segment BC

e at^ Point^ C^ = Upper Segement AC e^ '.e^

...(since (^) BC<AC)

BD ep at^ mid-point^ D^

= (^) ep 1 ..(as BD =AD)

AD

BE ep at^ pojnt^ E^

= , e> AE

..(as BE > AE)

0 ep at^ point^ B^

= - AB

Be=0 (^) ...(Since numerator is zero)

AB ..(since denominator is zero) ep at^ point^ A^

= (^) -, p

=

6.10 CROSS-PRICE ELASTICITY OF DEMAND

  1. The Concept

The cross-price elasticity of demand (ev) is a

quantitative measure^ of^ the

effect on the quantity demanded of good x due to change in

price of^ good

z. That^ is, it is^ a^ measure of the responsiveness of the quantity demanded ofx to

a percentage change in the price of z. The cross-price

elasticity between^ two

goods x and z is calculated as

% change in quantity demanded of x exz % change in price ofz

A8x

A

A8x

e,4 AP

Qx

where Pz

P Initial^ price^ of good z

,-Initial quantity demanded ofgoodx

AQ. = Change in^ quantity demanded^ of^ good^ x

AP= Change in^ price of good z

Coefficient of cross-elasticity of demand.

Table 6.11 : Different Values of Cross-price Elasticity of Demand

Value of exz (^) Relationship between two^ goods X^ and^ Z

e +oo Perfect substitutes

Substitutes

e 0 Unrelated

e 0 Complements

e

Perfect complements