Last visit was: 20 Apr 2026, 17:38

It is currently 20 Apr 2026, 17:38

Toolkit

Practice Tests

Data Insights Questions

Two-part Analysis (TPA)

GMAT Club Daily Prep

Thank you for using the timer - this advanced tool can estimate your performance and suggest more practice questions. We have subscribed you to Daily Prep Questions via email.

Customized
for You

we will pick new questions that match your level based on your Timer History

Track
Your Progress

every week, we’ll send you an estimated GMAT score based on your performance

Practice
Pays

we will pick new questions that match your level based on your Timer History

Not interested in getting valuable practice questions and articles delivered to your email? No problem, unsubscribe here.

Go to My Error Log Learn more

Request Expert Reply

Confirm Cancel

Apr 16
Sneak Peek: $200 Off GMAT Prep
12:00 PM EDT
-
11:59 PM EDT
You’re first to know: Save $200 on GMAT prep starting tomorrow, 4/13. Get 6 official practice tests and study with real questions. Be ready to save!
Apr 22
From ‘GMAT Is Not for Me’ to a 695— Beating Her Target by 50 Points
12:30 AM EDT
-
01:30 AM EDT
At one point, she believed GMAT wasn’t for her. After scoring 595, self-doubt crept in and she questioned her potential. But instead of quitting, she made the right strategic changes. The result? A remarkable comeback to 695. Check out how Saakshi did it.
Apr 23
A Non-Native’s Journey to GMAT 695 with V88 (99th percentile)
01:30 AM EDT
-
02:30 AM EDT
Struggling with GMAT Verbal as a non-native speaker? Harsh improved his score from 595 to 695 in just 45 days—and scored a 99 %ile in Verbal (V88)! Learn how smart strategy, clarity, and guided prep helped him gain 100 points.
Apr 23
Free full-length test!
08:00 PM PDT
-
09:00 PM PDT
Video explanations + diagnosis of 10 weakest areas + 150+ short videos + study plan!
Apr 26
Score High on the GMAT with Target Test Prep
10:00 AM EDT
-
11:00 AM EDT
The Target Test Prep course represents a quantum leap forward in GMAT preparation, a radical reinterpretation of the way that students should study. Try before you buy with a 5-day, full-access trial of the course for FREE!
Apr 27
Try OnDemand GMAT Masterclass
11:00 AM EDT
-
12:00 PM EDT
Prefer video-based learning? The Target Test Prep OnDemand course is a one-of-a-kind video masterclass featuring 400 hours of lecture-style teaching by Scott Woodbury-Stewart, founder of Target Test Prep and one of the most accomplished GMAT instructors
Apr 28
Join - GMAT Day!
08:00 AM PDT
-
11:00 AM PDT
Whether you are just beginning your MBA journey or fine-tuning your path to a 700+ score, GMAT Day is designed to give you a competitive edge.

Back to Forum

Create Topic

GMAT Club Olympics 2024 (Day 1): In the town of Xionia, elections were

1 2 3 4 5

Kattu404

Joined: 03 Jan 2022

Last visit: 30 Mar 2026

Posts: 150

Own Kudos:

110

Given Kudos: 30

Location: India

Concentration: Technology, International Business

Schools: Goizueta '26 (S) IIMA '25 (D) Rice Jones '26 (S) Owen '26 (I)

GMAT 1: 680 Q50 V31 Verified score

GPA: 4

WE:Information Technology (Energy)

Schools: Goizueta '26 (S) IIMA '25 (D) Rice Jones '26 (S) Owen '26 (I)

GMAT 1: 680 Q50 V31 Verified score

Posts: 150

Kudos: 110

08 Jul 2024, 11:13

Kudos

Bookmarks

Given:
Number of Male voters in 2000: 3300.
Number of Female voters in 2000: x (Assume).

R: ratio of F to M, x/3300. Therefore, x= 3300R.

Now, from 2000 to 2020, Male voter reduced from 3300 to M percent change: (100-M)/100*3300
And Female voter reduced from 3300R to F percent change: (100+F)/100*3300R
Ratio (F/M) in 2020: Dividing above two, (100+F)R/(100-M).

arraj

Joined: 05 Sep 2023

Last visit: 11 Aug 2025

Posts: 29

Own Kudos:

Given Kudos: 34

Posts: 29

Kudos: 33

08 Jul 2024, 11:16

Kudos

Bookmarks

Bunuel

In the town of Xionia, elections were held every 5 years, between the year 2000 to the year 2020. During the 5 elections held in this period, the number of female voters increased while the number of male voters decreased from 3300 in the year 2000.

In the given expressions, F and M represent the percentage change in the number of female and male voters, respectively, over the 5 elections, and R represents the ratio of female to male voters in the year 2000. The percentage change in voters is calculated as $\frac{\text{number of new voters – number of old voters}}{\text{number of old voters}}* 100$.

Select the expression that represents the Number of female voters in the year 2000, and select the expression that represents the Ratio of female to male voters in the year 2020. Make only two selections, one in each column.

This question was provided by Experts' Global
for the GMAT Olympics 2024

Win over $30,000 in prizes such as Courses, Admissions Consulting, and more

R = female / male in 2000
male = 3300 in 2000

female in 2000 = R* 3300

Ratio of f/m in 2020 = F in 2020 = Female in 2000 * (100+ F)
M in 2020 = male in 2000 * (100- M) since male pop has decreased
So R in 2020 = R* (100+ F) / (100- M)

Chimz

Joined: 19 May 2024

Last visit: 27 Nov 2025

Posts: 91

Own Kudos:

Given Kudos: 5

Location: India

Concentration: General Management, Sustainability

Posts: 91

Kudos: 52

08 Jul 2024, 11:26

Kudos

Bookmarks

Given : Male voters decreased from 3300, hence M=3000

R= F/M ; ratio can be anything qty/qty or %/%
Hence R= F/3300 ; with this you get F

Rise or Fall has to be added with initial qty which is 100% as whole. When regardless of increase or decrease 100+F/100+M will go.

Emkicheru

Joined: 12 Sep 2023

Last visit: 12 Sep 2025

Posts: 119

Own Kudos:

Given Kudos: 11

Location: Kenya

Schools: Anderson (UCLA) Sloan (MIT) Columbia '27

GMAT 1: 780 Q50 V48 Verified score

GRE 1: Q167 V164 Verified score

GPA: 3.7

Schools: Anderson (UCLA) Sloan (MIT) Columbia '27

GMAT 1: 780 Q50 V48 Verified score

GRE 1: Q167 V164 Verified score

Posts: 119

Kudos: 22

08 Jul 2024, 11:42

Kudos

Bookmarks

It can be derived with accuracy the number of male and female statistically from the information provided.

Posted from my mobile device

prashantthawrani

Joined: 07 Feb 2023

Last visit: 23 Jun 2025

Posts: 71

Own Kudos:

[1]

Given Kudos: 43

Location: India

Posts: 71

Kudos: 93

[1]

08 Jul 2024, 11:48

Kudos

Bookmarks

male voters(in the year 2000)= 3300..............(A)

F=100x [Female voters(2020)-Female voters(2000)]/Female voters(2000)..............(B)
M= 100x [Male voters(2020)-Male voters(2000)]/Male voters(2000)..............(C)

R= Female voters(2000)/Male voters(2000) ..............(D)

(i) No of Female voters(2000)
from (A) & (D): Female voters(2000) =R x 3300

(ii) Ratio of female to male voters in the year 2020
From (B): Female voters(2020)= (F/100) x Female voters(2000)+Female voters(2000)
Female voters(2020)= Female voters(2000)x [(F+100)/100] ..............(E)

Similarly from (C), we get:
Male voters(2020)= Male voters(2000)x [(M+100)/100] ..............(F)

Required Ratio=(E)/(F)=[Female voters(2000)/Male voters(2000)]x [(F+100)/(M+100)]

Required Ratio=Rx [(F+100)/(M+100)]

anish0953

Joined: 20 May 2024

Last visit: 13 Mar 2025

Posts: 83

Own Kudos:

Given Kudos: 102

Location: United Kingdom

Concentration: Leadership, Entrepreneurship

GPA: 9.2

WE:Business Development (Finance)

Products:

Posts: 83

Kudos: 49

08 Jul 2024, 12:54

Kudos

Bookmarks

Bunuel

This question was provided by Experts' Global
for the GMAT Olympics 2024

Win over $30,000 in prizes such as Courses, Admissions Consulting, and more

Initial Ratio in 2000: In the year 2000, the ratio of female to male voters is R
Changes Over 5 Elections:
- The number of female voters increases by F%
- The number of male voters decreases by M%

Ratio in 2020=Number of male voters in 2020/Number of female voters in 2020

Number of female voters in 2020 = Initial number of female voters×(1+F/100)

Number of male voters in 2020 = Initial number of male voters×(1−M/100)Ratio in 2020=
InitialFemale×(1+F/100) / InitialMale×(1-M/100)

InitialFemale / InitialMale = R

R(2020) = R*(F+100/100-M)

pranjalshah

Joined: 11 Dec 2023

Last visit: 04 Feb 2026

Posts: 103

Own Kudos:

131

[1]

Given Kudos: 202

Location: India

Concentration: Operations, General Management

Schools: ISB '27 (A$$$$)

GMAT Focus 1: 735 Q90 V87 DI82 Verified score

Schools: ISB '27 (A$$$$)

GMAT Focus 1: 735 Q90 V87 DI82 Verified score

Posts: 103

Kudos: 131

[1]

08 Jul 2024, 13:05

Kudos

Bookmarks

Let no. of female voters in 2000 = f and no. of male voters in 2000 = m
Given R=f/m and m=3300.
Therefore, f=R*m=3300R.

For part I, Number of female voters in the year 2000 = 3300R.

Now for part II, Ratio of female to male voters in the year 2020:

We know F, M = % change in female and male voters, respectively over 5 years.

Let no. of female voters in 2020 = f' and no. of male voters in 2020 = m'

Therefore F = $\frac{f'-f}{f}$*100% =$(\frac{ f'}{f}-1)$*100%

and M = $\frac{m'-m}{m}$*100% =$(\frac{ m'}{m}-1)$*100%

Thus we can find f' and m' in terms of F, f and M, m respectively.

Once we have f' and m', we can find the ratio of female to male voters as: $\frac{f'}{m'}$

On solving it gives us, $\frac{f}{m}*\frac{(100+F)}{(100+M)}$, and we know $\frac{f}{m}$ = R

Therefore the answer is $R*\frac{(100+F)}{(100+M)}$.

Sorry for the poor formatting.

rg270903

Joined: 30 May 2024

Last visit: 18 Apr 2025

Posts: 30

Own Kudos:

Given Kudos: 4

Posts: 30

Kudos: 42

08 Jul 2024, 13:09

Kudos

Bookmarks

Since, in 2000 there are 3300 male voters, and R = number of female voters/ number of male voters
number of female voters in 2000 = R*number of male voters = 3300R

Moreover, there is an increase in the number of female voters by F percentage, and decrease in the number of male voters by M percentage, therefore, the ration of female to male voters must have increased, and that is possible if R is multiplied to a greater numerator than the denominator, and accounting the percent changes, the new ratio in 2020 is R* (100+F)/(100-M)

AthulSasi

Joined: 25 Jun 2019

Last visit: 11 Apr 2026

Posts: 55

Own Kudos:

Given Kudos: 22

Location: India

Concentration: Marketing, Strategy

Schools: Booth '27 (S) Fuqua '27 (S) Haas '27 Darden '27 ISB '27 (I) Kellog '27 MIT '27 Yale '27

GMAT Focus 1: 695 Q88 V85 DI81 Verified score

GPA: 8.5

WE:Marketing (Energy)

Schools: Booth '27 (S) Fuqua '27 (S) Haas '27 Darden '27 ISB '27 (I) Kellog '27 MIT '27 Yale '27

GMAT Focus 1: 695 Q88 V85 DI81 Verified score

Posts: 55

Kudos: 80

08 Jul 2024, 13:21

Kudos

Bookmarks

Number of Male voters in 2000 = 3300
R represents the ratio of female to male voters in the year 2000
R = number of feale voters in 2000 / 3300
hence, Number of Female voters in 2000 = 3300 * R

Let female voters in 2020 be X and male voters in 2020 be Y

F = % change (increase) in the number of female voters
F = $\frac{(X - 3300R)}{3300R } * 100$
.
Upon Solving, we get$ X = 3300 R * \frac{(100+F)}{100}$

Similarly
M = % change (decrease) in the number of male voters
$M = \frac{(3300 - Y)}{3300} * 100$
.
Upon Solving, we get $Y = \frac{(100-M)}{100}$.

Hence Ratio of female to male voters in the year 2020 = X/Y
both 3300 gets cancelled out
= $\frac{( \frac{R * (100+F)}{100})}{( \frac{(100-M)}{100})}$

= $\frac{R * (100+F)}{(100-M)}$

Lizaza

Joined: 16 Jan 2021

Last visit: 29 Mar 2026

Posts: 240

Own Kudos:

282

[1]

Given Kudos: 7

GMAT 1: 710 Q47 V40 Verified score

Posts: 240

Kudos: 282

[1]

08 Jul 2024, 13:24

Kudos

Bookmarks

We'll start by expressing the given values with more detail:

$F$ and $ M$ stand for the overall change over 5 elections, meaning they are comparing $f_1$ and $f_5$, as well as $m_1$ and $m_5$ (where $f$ and $m$ stand for the number of women and men, respectively, in the first and the last election). Also, we know that $m_1 = 3300.$

Therefore, inputting this in the formula for percentage change gives:

$F = \frac{f_5 - f_1 }{ f_1} * 100$

$M = \frac{m_5 - m_1 }{ m_1} * 100 = \frac{m_5 - 3300 }{ 3300 } * 100$

Also, R is the ration of women to men in 2000, or in other words, at the first election:

$R =\frac{ f_1 }{ m_1} =\frac{ f_1 }{ 3300}$

Effectively, this already gives us the answer to the first question, which asks for $f_1$:
$f_1 = 3300R$

Now with the second question it's a little more difficult but still doable. Let's write out the ratio in the last election year and try to define it differently:
$R_5 =\frac{ f_5 }{ m_5}$
We can get $m_5$ from $M$:

$m_5 - 3300= 3300M$
$m_5 = 3300M + 3300 = 3300 (M + 1)$

And we can obtain $f_5$ from $F $as well:

$f_5 - f_1 = F * f_1 = F * 3300R$
$f_5 = F*3300R + f_1 = F*3300R + 3300R = 3300R (F + 1)$

Therefore, $R_5=\frac{ 3300R (F + 1)}{ 3300 (M + 1)} = \frac{ R(F+1) }{ M+1 }$
Inputting 100% instead of 1, we easily get the third answer: $\frac{R * (100 + F) }{ 100 + M}$.

pianogirl

Joined: 28 Sep 2022

Last visit: 17 Feb 2026

Posts: 47

Own Kudos:

[1]

Given Kudos: 6

Posts: 47

Kudos: 76

[1]

08 Jul 2024, 14:04

Kudos

Bookmarks

Let the number of female voters in 2020 and in 2000 respectively be $f_{2020}$ and $f_{2020}$. Same for male $m_{2020}$ and $m_{2020}$.
We know that $m_{2020}=3300$, and R represents the ratio of female to male voters in the year 2000 so

$R=\frac{ f_{2000}}{m_{2000}} => f_{2000}=m_{2000}*R = 3300*R $

So the first answer is 3300*R

As explained in the stem the percentage change in the number of female voters is:

$F=\frac{f_{2020} - f_{2000}}{f_{2000}} * 100$

Therefore the number of female voters in 2020 is:

$f_{2020} = F * \frac{1}{100} *f_{2000} + f_{2000} = f_{2000} * ( 1 + F * \frac{1}{100}) $

Same for male

$m_{2020} = m_{2000} * ( 1 + M * \frac{1}{100}) $

Then the ratio of female voters to male voters in 2020 is:

$\frac{f_{2020}}{m_{2020}} = \frac{ f_{2000}}{m_{2000}} * \frac{1 + F * \frac{1}{100}}{1 + M * \frac{1}{100}} = R * \frac{100 + F}{100 + M} $

The second answer is $ R * \frac{100 + F}{100 + M} $

zeognzeg

Joined: 30 Jun 2024

Last visit: 15 Jan 2025

Posts: 38

Own Kudos:

[1]

Given Kudos: 3

Schools: ESSEC MFin "26 (S)

Posts: 38

Kudos: 40

[1]

08 Jul 2024, 14:13

Kudos

Bookmarks

Answer:
Number of female voters in the year 2000 : 3300R
Ratio of female to male voters in the year 2020: R∗((100+F)/(100+M))

0ExtraTerrestrial

Joined: 04 Jul 2023

Last visit: 16 Sep 2025

Posts: 63

Own Kudos:

[1]

Given Kudos: 5

Posts: 63

Kudos: 68

[1]

08 Jul 2024, 14:23

Kudos

Bookmarks

Bunuel

This question was provided by Experts' Global
for the GMAT Olympics 2024

Win over $30,000 in prizes such as Courses, Admissions Consulting, and more

In 2000, the number of males was 3300, if R were the ratio of Females to Males, say R= a:b where a and b are co-prime, then for some positive integer k, bk=3300 and ak is the number of females; this gives us k=3300/b and hence,
number of females= ak= a*(3300/b) or 3300*(a/b) or 3300R.

In 2020 the number of Females increases by F percent and that of Males increases by M percent. Giving the new numbers as following:
Females= 3300R*(1+[F][/100]) and Males= 3300*(1+[M][/100])
Solving which gives us the ratio of Females to Males in 2020 as R*[100+F][/100+M]

BGbogoss

Joined: 27 Jan 2024

Last visit: 07 Feb 2026

Posts: 38

Own Kudos:

[1]

Given Kudos: 2

Posts: 38

Kudos: 58

[1]

08 Jul 2024, 15:09

Kudos

Bookmarks

The first one is straight forward : We know that the number of male voters in year 2000 is 3300, and R represents the ratio of female to male voters in the year 2000 so the number of female voters in year 2000 is simply the product of both => the correct answer is 3300*R

The second one needs more computaion :
In the question stem F is defined as the percentage change in the number of female :
$F=\frac{nf_{2020} - nf_{2000}}{nf_{2000}} * 100$
Consequently, the number of female voters in 2020 is :
$nf_{2020} = \frac{F}{100} *nf_{2000} + nf_{2000} = nf_{2000} * ( 1 + \frac{F}{100}) $ (equation 1)
In the same manner, the number of male voters in 2020 is :
$nm_{2020} = nm_{2000} * (1 + \frac{M}{100}) $ (equation 2)

By dividing equation (1) on (2) the ratio of female voters to male voters in 2020 is:
$\frac{nf_{2020}}{nm_{2020}} = R * \frac{100 + F}{100 + M} $

PK1

Joined: 11 Aug 2018

Last visit: 14 Jun 2025

Posts: 96

Own Kudos:

147

Given Kudos: 47

Products:

Posts: 96

Kudos: 147

08 Jul 2024, 15:43

Kudos

Bookmarks

Bunuel

This question was provided by Experts' Global
for the GMAT Olympics 2024

Win over $30,000 in prizes such as Courses, Admissions Consulting, and more

Male voters in Year 2000= 3300 , it decreased
Female voters = unknown , but it increased
F = % change in Female voters
M = % change in Male voters
R = Female /Male voter ratio in 2000
Hence Female voters in Year 2000 = 3300R

M = (1 - new male voters in year 2020/3300 )*100
new male voters in Year 2020 = (1 - M/100)*3300

F = (new female voters in year 2020/3300R -1)*100
new female voters in Year 2020 = (1+ F/100)*3300R

Female to Male voters in 2020 = (1 +F/100)*3300R/ [(1-M/100)*3300]
= (100+F)*R /(100-M)

GuadalupeAntonia

Yale Moderator

Joined: 04 May 2024

Last visit: 07 Apr 2026

Posts: 59

Own Kudos:

Given Kudos: 22

Location: Mexico

Schools: Haas '27 Yale '27 Stanford '27 MIT '27 Wharton '27

GMAT Focus 1: 665 Q84 V83 DI80 Verified score

GPA: 3.5

Schools: Haas '27 Yale '27 Stanford '27 MIT '27 Wharton '27

GMAT Focus 1: 665 Q84 V83 DI80 Verified score

Posts: 59

Kudos: 66

08 Jul 2024, 16:30

Kudos

Bookmarks

number of females 2000=x
number of males 2000=y=3300

R=x/y
R=x/3300

Number of female 2000= x=3300R
number of females 2020=w
number of males 2020=z
F=(( w-x)/x)*100
M=(( z-y)/x)*100
x=3300R
y=3300
Ratio2020= x(1+(F/100)/y(1-(M/100))

Ratio2020=3300R(1+(F/100))/3300(1-(M/100))

Ratio2020=R*(1+(F/100))/(1-(M/100))

Ratio2020=R*((100+F)/100)/((100-M)/100)

Ratio2020=R*((100+F)/((100-M)

unnati157

Booth School Moderator

Joined: 13 Nov 2023

Last visit: 03 Mar 2026

Posts: 137

Own Kudos:

Given Kudos: 28

Location: India

Schools: Kellogg '26 (A) Booth '26 (WL) Yale '26 (WL) CBS '26 (WL) Wharton '26 (D) HBS '26 (D)

GMAT Focus 1: 655 Q82 V84 DI81 Verified score

GMAT Focus 2: 675 Q87 V81 DI82 Verified score

GMAT Focus 3: 715 Q90 V85 DI82 Verified score

GPA: 3.99

Products:

Schools: Kellogg '26 (A) Booth '26 (WL) Yale '26 (WL) CBS '26 (WL) Wharton '26 (D) HBS '26 (D)

GMAT Focus 3: 715 Q90 V85 DI82 Verified score

Posts: 137

Kudos: 36

08 Jul 2024, 17:57

Kudos

Bookmarks

R = # of Female voters / # of Male voters in 2000

1) # of Female voters = R * # of Male voters
(Given that # of Male voters in 2000 = 3300)
Therefore, # of Female voters = 3300R

2) New Ratio: Given that # of Female voters increased and # of Male voters decreased
Therefore new ration = R * 100+F/100-M

8Harshitsharma

Joined: 25 Oct 2017

Last visit: 06 Jul 2025

Posts: 127

Own Kudos:

160

[1]

Given Kudos: 723

GMAT Focus 1: 655 Q87 V80 DI80 Verified score

GMAT 1: 690 Q49 V35 Verified score

GRE 1: Q165 V160 Verified score

GRE 2: Q170 V162 Verified score

GPA: 9.25

GMAT Focus 1: 655 Q87 V80 DI80 Verified score

GMAT 1: 690 Q49 V35 Verified score

GRE 1: Q165 V160 Verified score

GRE 2: Q170 V162 Verified score

Posts: 127

Kudos: 160

[1]

08 Jul 2024, 19:48

Kudos

Bookmarks

Bunuel

This question was provided by Experts' Global
for the GMAT Olympics 2024

Win over $30,000 in prizes such as Courses, Admissions Consulting, and more

Let's draw the timeline with the given information,

2000-------------'05---------------'10-------------'15--------------2020
Male: 3300 Percent change F and M in female and male population from the year 2000
Female: ?
R=Female/Male

Column 1: Female pop in 2000 is simple to calculate: R = female/male, we know male pop = 3300 in the year 2000
So, female pop = $3300*R $- ANSWER 1

Column 2: Ratio of female pop to male pop in 2020 is: female pop in 2020/male pop in 2020, by finding these two values we can get the ratio.

Female pop in 2020 = female pop in 2000 (1+F/100) => $3300*R*(100 +F)/100$

Male pop in 2020 = male pop in 2000 (1+M/100) =>$ 3300*(100+M)/100$

Putting these back in the ratio equation, $\frac{\text{3300*R*(100+F)/100}}{\text{3300*(100+M)/100}}$

We get, $\frac{\text{R*(100+F)}}{\text{(100+M)}}$ ANSWER 2

Prakharrrrrrrr

Joined: 06 Jan 2024

Last visit: 26 Mar 2025

Posts: 4

Own Kudos:

[1]

Given Kudos: 26

Posts: 4

Kudos: 7

[1]

08 Jul 2024, 20:00

Kudos

Bookmarks

Please find attached the explanation.

Attachments

WhatsApp Image 2024-07-09 at 8.29.02 AM.jpeg [ 149.23 KiB | Viewed 751 times ]

ThatIndianGuy

Joined: 18 Mar 2020

Last visit: 09 Apr 2026

Posts: 77

Own Kudos:

[1]

Given Kudos: 385

Location: India

Concentration: Strategy, Technology

Schools: Schulich '27 (A$) IE (A) Bocconi (I) Rotman '27 (A$) IESE '27 (D) ESADE (A)

WE:General Management (Technology)

Schools: Schulich '27 (A$) IE (A) Bocconi (I) Rotman '27 (A$) IESE '27 (D) ESADE (A)

Posts: 77

Kudos: 65

[1]

08 Jul 2024, 20:33

Kudos

Bookmarks

Let's write down what's given :
Males in (2000) - 3300
Males in (2020) - x
Females in (2000) - y
Females in (2020) - y'

F = (y'-y) / y *100 ----(1)
M = (x-3300) / 3300 *100 -----(2)
R = y / 3300
y = 3300R - No of females in 2000

Solving for (1) and (2),
y' = (F/100 + 1) * y
x = (M/100 + 1) * 3300
We need y' / x
Dividing , we get
(F+100)*y / (M+100)*3300
Plugging value of Y = 3300R
(F+100)*3300R / (M+100)*3300
R*(F+1) / (M+100)