GRE Exam > GRE Videos > Mathematics for GRE Paper II > Miscellaneous Examples : Part 2
Miscellaneous Examples : Part 2 Video Lecture | Mathematics for GRE Paper II
|
258 videos|200 docs|166 tests
|
FAQs on Miscellaneous Examples : Part 2 Video Lecture - Mathematics for GRE Paper II
| 1. What is the importance of cultural diversity? |  |
Ans. Cultural diversity is important as it allows for the exchange of ideas, perspectives, and experiences from different cultures. It promotes understanding, tolerance, and mutual respect among individuals and societies. It also enriches creativity, innovation, and problem-solving by providing diverse viewpoints and approaches.
| 2. How does cultural diversity contribute to economic growth? | |
Ans. Cultural diversity contributes to economic growth in various ways. It enhances international trade and tourism by attracting visitors who are interested in experiencing different cultures. It fosters innovation and entrepreneurship by encouraging the blending of diverse ideas and practices. It also enables businesses to tap into new markets and customer segments by understanding and respecting cultural differences.
| 3. What are some challenges faced in managing cultural diversity? | |
Ans. Managing cultural diversity can present challenges such as language barriers, communication misunderstandings, and cultural clashes. It requires organizations and societies to promote inclusive practices, provide cultural sensitivity training, and establish effective communication channels. Respecting individual differences, addressing biases, and fostering a sense of belonging are crucial in managing cultural diversity successfully.
| 4. How can cultural diversity be promoted in educational institutions? | |
Ans. Cultural diversity can be promoted in educational institutions by incorporating diverse perspectives and materials in the curriculum. This can include multicultural literature, history, and art. Providing opportunities for students to engage with individuals from different cultures, such as through exchange programs or cultural events, also helps promote cultural diversity. Additionally, creating a welcoming and inclusive environment that celebrates diversity is essential.
| 5. What are the benefits of cultural diversity in healthcare? | |
Ans. Cultural diversity in healthcare brings several benefits. It helps healthcare providers understand the cultural beliefs, practices, and preferences of patients, leading to more effective and patient-centered care. It reduces healthcare disparities by addressing cultural barriers that may hinder access to healthcare services. Cultural diversity also enhances healthcare research by including diverse populations and perspectives, leading to more comprehensive and accurate findings.
Text Transcript from Video
hello friends this video statistics part
24th is brought you by exam feel calm no
more fear from exam before watching this
video please make sure that you have
watched statistics part 1/2 pound 23
there are double that made of 5
observation is 0.4 that is n is equal to
5 that is the first thing and the mean
is 0.4 that this mean is 0.4 and the
variance is 8.2 from that this variance
is 8 point correct III of this
observation are 1 to 6 and find the
matter of the wishes to efficiently
define let the table we should be XY
then the total set will be 1 to 6 X N
and for the set N is going to f----- I
mean is equal to 4 point 4 and variances
variance is 8 point so we can say that
let's find the mean mean is going to 1
plus 2 plus 6 plus X plus y my 5 and
this that is nothing but 4 quite good or
we can say that X plus y is nothing but
4 point 4 into 5 0.4 into PI 5 a
25-minute we do 9 because 6 plus 2 8 + 1
9 that is 30 so we have got our first
equation X plus y is equal to now second
equation says the beta is equal to eight
point two four so various we know is
nothing but 1 by n Sigma X I - mean
square correct so we had known that or
we can say that Sigma X I - mean square
is nothing but and into variance n is
equal to nothing but 5 and variance is
eight point two four eight point two
point and that comes out to be 40 one
point
that is nice second official correct now
let's expand this is an X I is equal to
1 so this becomes 1 minus mean is
nothing but 4 point 1 right 1 minus 4
point pushback plus second matters 2
minus 4.2 Schneider right value is 6 6
minus 0.25 plus X minus 4 point 4
squared plus y minus 0.2 span is equal
to 41 point this equation we have if you
solve this equation what you'll get this
turns out to be 1 minus four point four
that is three point minus three point
four square plus 2 minus 4 point 4 is
minus two point four five plus six minus
four point four is nothing but one point
six square plus X minus four point
coastal X square plus four point four
square minus 2 into wait till 4 point 2
into X plus y square plus four point
four square minus 24 into 4 point 4 into
y is equal to 41 or minus three point
four squares but to eleven point five
six plus two point four square is
nothing but five point seven six plus
one point six squares but to two point
five six plus X square plus 0.4 square
is nothing but nineteen point three six
minus eight point eight X plus y square
Plus again 4.4 squares a day per day
with 26 minus eight point eight five
isn't it 41 or what we get is X square
plus y square minus 8 point 8 into X
plus y values plus you add everything
this side this is the Cooper be eight
point six zero this is equal to 41 point
X plus y we know is nothing but thirteen
here in this equation it specifies 30 so
you put this s 30 so what we get here is
X square plus y square is nothing but 41
point 2 plus 8 point 8 into 14 minus 58
miles if you solve this this comes out
to be this is 8 0.8 into cutting is
nothing but one hundred fourteen point
four so if you just add this this and
this becomes this becomes nothing
matters 1e five six - 58.6 and this
becomes actually 90 so this might till
now what we have got we have got X plus
y is equal to 30 and X square plus y
square
thank you let's square this equation
space Phi this becomes X square plus y
square plus 2x times X plus y is
personal to expert plus y square plus 2
X square is equal to 30 square this 160
by X square plus y square I can mention
97 degrees or we can say X Y is equal to
169 minus 97 and this is comfort to me
v6 knows this comes out to be 72
actually nine minus seven is two sixty
minutes or insanity or we can see that
XY is nothing but DV 6 so we have proper
equation so we have a row XY now we have
a look expertness y square and he ever
makes
so we can say that X square plus y
square minus 2xy
this has nothing but 97 minus 2xy 70
great we saw - ability that is nothing
but dy so we can see that X minus y
whole square because this whole thing is
X plus y squared you know 25 or thus if
you can say that X minus y is nothing
but plus management either 5 1 minus 5
so we have two equation one is X minus y
is equal to five and here X plus or the
X minus y is equal to minus then another
equation we have X plus y split that we
already have so let's say X plus y is
equal to 30 that is valid and go the
case you solve this okay we'll add this
two we get 2x is equal to DP always say
X - 9 and she is X good tonight we did Y
is equal to nothing but X minus 5 that
is y is equal to Y is equal to X minus 5
so 9 minus 5 is equal to in this case
and even add this this becomes 2x is
equal to 14 13 minus 5 that is 8 so X
here what do you get my Y is nothing but
X plus 5 at least 4 plus 5 minutes
so XY is either poor thing when I do is
find the same thing that we speak and
tell that the other two terms are over n
all right so the whole city is nothing
but 1 to 6 what we have done we have
this found equation at x and y and we
have solved the question says that in
each of the observation that is x1 x2 x3
is increased by a anything is plus a
plus a plus a then a is a negative or
positive number
the variance in history let's find the
earlier variance is 1 by n into X I -
mean formation of this summation of this
right now
then assume the Y is nothing but X pi +
T because we are adding with quantity e
they'll find the mean of Y I mean over
is the third summation of Y that is
summation of pi I by n correct so this
becomes nothing but summation of cy x i
plus summation of e by n that is nothing
but Sigma X I by n plus n into n this
cancel this is nothing but X pi or x
mean + right so what we have got is my
mean is nothing but X mean takes me Plus
this is my question
now let's find our variance the variance
2 is nothing but 1 by n here instead of
x + ik by summation of Y I - y mean
square current now instead of Y I or LC
all right why is nothing but X mean plus
it's me
- this is why this is why I mean sorry
this is my question why is a different X
I plus B this X I plus let me return to
you why are you gonna put X I plus C
that is summation of X Phi plus a - my
name is why I mean my mean is nothing
but X B plus a X mean loves correct this
whole summation by here Easy's cancel so
what we get is nothing but 1 by n into
summation of X Phi minus x mean X P
Square C square and this is nothing but
my variance 1 square this variance for
again through that very
yes one is equal to variance T correct
and that's what it very separate we have
done yet this as you why is meant to
make Cyprus a we found why be that came
out to be X B plus a and then the first
various was 1 by n summation of X I
minus X mean square and the second
summation is 1 by n into y minus y mean
square we found that Buddha thank you
visit exam fair calm to watch free
education videos try free online tests
get the best quality study materials
study from the best tutors and mentors
and much more thanks and serene
24th is brought you by exam feel calm no
more fear from exam before watching this
video please make sure that you have
watched statistics part 1/2 pound 23
there are double that made of 5
observation is 0.4 that is n is equal to
5 that is the first thing and the mean
is 0.4 that this mean is 0.4 and the
variance is 8.2 from that this variance
is 8 point correct III of this
observation are 1 to 6 and find the
matter of the wishes to efficiently
define let the table we should be XY
then the total set will be 1 to 6 X N
and for the set N is going to f----- I
mean is equal to 4 point 4 and variances
variance is 8 point so we can say that
let's find the mean mean is going to 1
plus 2 plus 6 plus X plus y my 5 and
this that is nothing but 4 quite good or
we can say that X plus y is nothing but
4 point 4 into 5 0.4 into PI 5 a
25-minute we do 9 because 6 plus 2 8 + 1
9 that is 30 so we have got our first
equation X plus y is equal to now second
equation says the beta is equal to eight
point two four so various we know is
nothing but 1 by n Sigma X I - mean
square correct so we had known that or
we can say that Sigma X I - mean square
is nothing but and into variance n is
equal to nothing but 5 and variance is
eight point two four eight point two
point and that comes out to be 40 one
point
that is nice second official correct now
let's expand this is an X I is equal to
1 so this becomes 1 minus mean is
nothing but 4 point 1 right 1 minus 4
point pushback plus second matters 2
minus 4.2 Schneider right value is 6 6
minus 0.25 plus X minus 4 point 4
squared plus y minus 0.2 span is equal
to 41 point this equation we have if you
solve this equation what you'll get this
turns out to be 1 minus four point four
that is three point minus three point
four square plus 2 minus 4 point 4 is
minus two point four five plus six minus
four point four is nothing but one point
six square plus X minus four point
coastal X square plus four point four
square minus 2 into wait till 4 point 2
into X plus y square plus four point
four square minus 24 into 4 point 4 into
y is equal to 41 or minus three point
four squares but to eleven point five
six plus two point four square is
nothing but five point seven six plus
one point six squares but to two point
five six plus X square plus 0.4 square
is nothing but nineteen point three six
minus eight point eight X plus y square
Plus again 4.4 squares a day per day
with 26 minus eight point eight five
isn't it 41 or what we get is X square
plus y square minus 8 point 8 into X
plus y values plus you add everything
this side this is the Cooper be eight
point six zero this is equal to 41 point
X plus y we know is nothing but thirteen
here in this equation it specifies 30 so
you put this s 30 so what we get here is
X square plus y square is nothing but 41
point 2 plus 8 point 8 into 14 minus 58
miles if you solve this this comes out
to be this is 8 0.8 into cutting is
nothing but one hundred fourteen point
four so if you just add this this and
this becomes this becomes nothing
matters 1e five six - 58.6 and this
becomes actually 90 so this might till
now what we have got we have got X plus
y is equal to 30 and X square plus y
square
thank you let's square this equation
space Phi this becomes X square plus y
square plus 2x times X plus y is
personal to expert plus y square plus 2
X square is equal to 30 square this 160
by X square plus y square I can mention
97 degrees or we can say X Y is equal to
169 minus 97 and this is comfort to me
v6 knows this comes out to be 72
actually nine minus seven is two sixty
minutes or insanity or we can see that
XY is nothing but DV 6 so we have proper
equation so we have a row XY now we have
a look expertness y square and he ever
makes
so we can say that X square plus y
square minus 2xy
this has nothing but 97 minus 2xy 70
great we saw - ability that is nothing
but dy so we can see that X minus y
whole square because this whole thing is
X plus y squared you know 25 or thus if
you can say that X minus y is nothing
but plus management either 5 1 minus 5
so we have two equation one is X minus y
is equal to five and here X plus or the
X minus y is equal to minus then another
equation we have X plus y split that we
already have so let's say X plus y is
equal to 30 that is valid and go the
case you solve this okay we'll add this
two we get 2x is equal to DP always say
X - 9 and she is X good tonight we did Y
is equal to nothing but X minus 5 that
is y is equal to Y is equal to X minus 5
so 9 minus 5 is equal to in this case
and even add this this becomes 2x is
equal to 14 13 minus 5 that is 8 so X
here what do you get my Y is nothing but
X plus 5 at least 4 plus 5 minutes
so XY is either poor thing when I do is
find the same thing that we speak and
tell that the other two terms are over n
all right so the whole city is nothing
but 1 to 6 what we have done we have
this found equation at x and y and we
have solved the question says that in
each of the observation that is x1 x2 x3
is increased by a anything is plus a
plus a plus a then a is a negative or
positive number
the variance in history let's find the
earlier variance is 1 by n into X I -
mean formation of this summation of this
right now
then assume the Y is nothing but X pi +
T because we are adding with quantity e
they'll find the mean of Y I mean over
is the third summation of Y that is
summation of pi I by n correct so this
becomes nothing but summation of cy x i
plus summation of e by n that is nothing
but Sigma X I by n plus n into n this
cancel this is nothing but X pi or x
mean + right so what we have got is my
mean is nothing but X mean takes me Plus
this is my question
now let's find our variance the variance
2 is nothing but 1 by n here instead of
x + ik by summation of Y I - y mean
square current now instead of Y I or LC
all right why is nothing but X mean plus
it's me
- this is why this is why I mean sorry
this is my question why is a different X
I plus B this X I plus let me return to
you why are you gonna put X I plus C
that is summation of X Phi plus a - my
name is why I mean my mean is nothing
but X B plus a X mean loves correct this
whole summation by here Easy's cancel so
what we get is nothing but 1 by n into
summation of X Phi minus x mean X P
Square C square and this is nothing but
my variance 1 square this variance for
again through that very
yes one is equal to variance T correct
and that's what it very separate we have
done yet this as you why is meant to
make Cyprus a we found why be that came
out to be X B plus a and then the first
various was 1 by n summation of X I
minus X mean square and the second
summation is 1 by n into y minus y mean
square we found that Buddha thank you
visit exam fair calm to watch free
education videos try free online tests
get the best quality study materials
study from the best tutors and mentors
and much more thanks and serene
About this Video
|
4.79/5 Rating |
|
Dec 23, 2024 Last updated |
Video Description: Miscellaneous Examples : Part 2 for GRE 2024 is part of Mathematics for GRE Paper II preparation.
The notes and questions for Miscellaneous Examples : Part 2 have been prepared according to the GRE exam syllabus.
Information about Miscellaneous Examples : Part 2 covers all important topics for GRE 2024 Exam.
Find important definitions, questions, notes, meanings, examples, exercises and tests below for Miscellaneous Examples : Part 2.
Introduction of Miscellaneous Examples : Part 2 in English is available as part of our Mathematics for GRE Paper II for GRE & Miscellaneous Examples : Part 2 in
Hindi for Mathematics for GRE Paper II course. Download more important topics related with notes, lectures and mock test series for
GRE Exam by signing up for free.
Description
Video Lecture & Questions for Miscellaneous Examples : Part 2 Video Lecture | Mathematics for GRE Paper II - GRE full syllabus preparation | Free video for GRE exam to prepare for Mathematics for GRE Paper II.
Information about Miscellaneous Examples : Part 2
Here you can find the meaning of Miscellaneous Examples : Part 2 defined & explained in the simplest way possible.
Besides explaining types of Miscellaneous Examples : Part 2 theory, EduRev gives you an ample number of questions to practice Miscellaneous Examples : Part 2 tests,
examples and also practice GRE tests.
|
258 videos|200 docs|166 tests
|
|
Explore Courses for GRE exam
|
|
Signup for Free!
Signup to see your scores go up within 7 days! Learn & Practice with 1000+ FREE Notes, Videos & Tests.
Related Searches
Miscellaneous Examples : Part 2 Video Lecture | Mathematics for GRE Paper II
,shortcuts and tricks
,Important questions
,Viva Questions
,Miscellaneous Examples : Part 2 Video Lecture | Mathematics for GRE Paper II
,Free
,MCQs
,Previous Year Questions with Solutions
,video lectures
,past year papers
,practice quizzes
,Objective type Questions
,Summary
,mock tests for examination
,Sample Paper
,Semester Notes
,ppt
,Miscellaneous Examples : Part 2 Video Lecture | Mathematics for GRE Paper II
,study material
,Extra Questions
,Exam
;
Study Miscellaneous Examples : Part 2 on the App
Students of GRE can study Miscellaneous Examples : Part 2 alongwith tests & analysis from the EduRev app,
which will help them while preparing for their exam. Apart from the Miscellaneous Examples : Part 2,
students can also utilize the EduRev App for other study materials such as previous year question papers, syllabus, important questions, etc.
The EduRev App will make your learning easier as you can access it from anywhere you want.
The content of Miscellaneous Examples : Part 2 is prepared as per the latest GRE syllabus.
|
© EduRev
|
Education Revolution
|
|
Signup to see your scores
go up within 7 days!
Access 1000+ FREE Docs, Videos and Tests
Takes less than 10 seconds to signup