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m, a
d, nd
t = 75; d = 30; nd = 45;
? = and/a*100
S1: md = 2m/5
md + mnd = m
mnd = 3m/5
mnd + and = 45
and = 45-3m/5
a+m = 75
a = 75-m
and/a = 45-3m/5 / 75-m; now, taking 3/5 common in denominator,
3/5(75-m) / (75-m); therefore solvable; ACD remains.
S2: ad = 2/3*and
ad + and = a
5/3*and = a; we can get and/a; therefore solvable; D is the answer.
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Statement 1

Out of morning 2/5m ---> guys who registered for data visualization
Hence 3/5m were the people who dint register.

Since we are told that 30 people registered for data visualization, it means 45 dint register.

We need ratio of people who dint register(after noon) / Total after noon people

45 - (3/5)m / (75-m) ---> If you solve --> this gives me 3/5, the m parts get cancelled

Statement 2: Ratio of people who registered vs non registered for DV : 2/3A vs A

Directly sufficient A /((2/3)A+A))

I ll go with D




Bunuel
A weekend training program had 75 participants, each assigned to exactly one of two tracks: the morning track or the afternoon track, with at least one participant assigned to each track. If 30 of the 75 participants registered for the data-visualization session, what percentage of the afternoon-track participants did not register for the data-visualization session?

(1) Of the morning-track participants, 2/5 registered for the data-visualization session.
(2) Among the afternoon-track participants, the number who registered for the data-visualization session was 2/3 of the number who did not register for it.


 


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Answer is D (both statements correct individually).

Let us consider a 3x3 matrix. Given the value of total 75 participants, 30 for Data Visualization, so for Non data Visualization = 75-30 = 45. Filling up the values.
HeadsDVNDVTotal
Morning2a3a5a
Afternoony-xxy
Total304575

Now consider the statements,
A) of the morning track, 2/5 registered for DV. Let us consider total for Morming track to be 5a, the DV = 2/5*5a = 2a, and NDV = 5a -2a = 3a. Now we need the values of x & y. from the table, we can get x= 45 -3a = 3(15-a), and y=75-5a = 5(15-a). since we want %age, which is a ratio, we dont care about the real value of x & y if we get a ratio without any variables, which we can get from here. So A is sufficient.
now B) given y-x = 2/3*x. from here too, we can get the ratio of x/y, hence %age can be calculated. So B is also sufficient.

Hence the answer is D
Bunuel
A weekend training program had 75 participants, each assigned to exactly one of two tracks: the morning track or the afternoon track, with at least one participant assigned to each track. If 30 of the 75 participants registered for the data-visualization session, what percentage of the afternoon-track participants did not register for the data-visualization session?

(1) Of the morning-track participants, 2/5 registered for the data-visualization session.
(2) Among the afternoon-track participants, the number who registered for the data-visualization session was 2/3 of the number who did not register for it.


 


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We are given 75 participants, 30 out of 75 are registered. Which means 40/75 are not registered.
We need to find (afternoon didn't register)/Total Afternoon Participants.
Also Morning + Afternoon = 75

Evaluating the statements:
Statement 1:
Of the morning participants 2/5 registred.
so not registered for morning = 1- 2/5 = 3/5 of morning participants
For afternoon not registered: 45 - 3/5(morn.) = (225 - 3Morn)/5
If we take common 3/5 we get: 3/5 (75 - Morn) = 3/5 Afternoon.

Afternoon not registsred/A = (3A/5)/A which gives 3/5 or 60%.
Sufficient.

Statement 2:
Afternoon Registered/Not Registered = 2/3
Using ratio concepts if Not Registered/total = 3/5 = 60%.
Sufficient.

IMO ans is D.
Bunuel
A weekend training program had 75 participants, each assigned to exactly one of two tracks: the morning track or the afternoon track, with at least one participant assigned to each track. If 30 of the 75 participants registered for the data-visualization session, what percentage of the afternoon-track participants did not register for the data-visualization session?

(1) Of the morning-track participants, 2/5 registered for the data-visualization session.
(2) Among the afternoon-track participants, the number who registered for the data-visualization session was 2/3 of the number who did not register for it.


 


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Bunuel
A weekend training program had 75 participants, each assigned to exactly one of two tracks: the morning track or the afternoon track, with at least one participant assigned to each track. If 30 of the 75 participants registered for the data-visualization session, what percentage of the afternoon-track participants did not register for the data-visualization session?

(1) Of the morning-track participants, 2/5 registered for the data-visualization session.
(2) Among the afternoon-track participants, the number who registered for the data-visualization session was 2/3 of the number who did not register for it.


 


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1)

MorningAfternoon
Data Visz2/5x30
No Data Visz3/5x45-3/5x45
x75-x75


(45-3x/5)/75-x

Taking 3/5 common (75-x)/(75-x) * 3/5

Cancel 75 - x.

Sufficient.

2)
MorningAfternoon
Data Viz2/3 * x30
No Data Vizx45
2x/3 + x75


x / (2/3x + x)

We can cancel x and arrive at a ratio.

The statement alone is sufficent.

Option D
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1st statement gives us 2/5M+Afternoon registrations=30, now this is not helpful as it wont help us understand the values, as M would have more participants, and there would be many values. Hence A is not sufficient, Ra=2/3Na, where RA+NA=5, 3+2=5, Hence newly formed ratios - 3/5 which is 60% hence we are required only percentage. Now, B is our answer.
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Given:- Afternoon(A) + Morning(M)= 75

we can make the grid



morning afternoon
data visualisation. 30
NO data vis 45
total 75

From statement 1: 3/5 *100 (75-x)+y x= 45 (y is the percentage of Afternoon participants who did not register of data visualization) ( x is total number of afternoon participants)

thus y= 3/5*100
so statement 1 alone is sufficient

From statement 2:- 2/3(45-z) + (45-z)= x ( z is morning participants who did not take data visualization)
45-z= 3/5 x, which is 60% of x
thus statement 2 alone is sufficient.
Bunuel
A weekend training program had 75 participants, each assigned to exactly one of two tracks: the morning track or the afternoon track, with at least one participant assigned to each track. If 30 of the 75 participants registered for the data-visualization session, what percentage of the afternoon-track participants did not register for the data-visualization session?

(1) Of the morning-track participants, 2/5 registered for the data-visualization session.
(2) Among the afternoon-track participants, the number who registered for the data-visualization session was 2/3 of the number who did not register for it.


 


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Answer:
Statement Two is Sufficient
Morning AfternoonTotal
Data Viz Statement Two:
(2/3) A
30 (Given)
Not Data Viz A
TotalStatement one:
(2/5)*30
B75 (Given)

Asking: (x/100) * B = A; What is x?

Statement One: Not sufficient - It allows us to find a value for B but we still need A

Statement Two: Sufficient - it give B in terms of A. (2/3)*A + A = B >> 5/3 *A = B

Substitute into x/100 * B = A >> x/100 * 5/3 A = A >> x = 60
Bunuel
A weekend training program had 75 participants, each assigned to exactly one of two tracks: the morning track or the afternoon track, with at least one participant assigned to each track. If 30 of the 75 participants registered for the data-visualization session, what percentage of the afternoon-track participants did not register for the data-visualization session?

(1) Of the morning-track participants, 2/5 registered for the data-visualization session.
(2) Among the afternoon-track participants, the number who registered for the data-visualization session was 2/3 of the number who did not register for it.


 


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From 75 total, 30 are registered.

Assume:
a = morning group proportion
1-a = afternoon group proportion

Finding the % in the afternoon group who are not registered.

Statement 1: 2/5 of the morning group are registered.
- 75*2*a/5 = the total number of the morning group who are registered.
- 30-75*2*a/5 = the afternoon group who are registered.
- Then, the afternoon group who aren't registered is 1-(30-75*2*a/5)/75*(1-a) = 1 - (30-30a)/(75*(1-a)) = 1 - 30/75 = 45/75 = 3/5

So, statement 1 alone is sufficient.

Statement 2: Afternoon track #who registered = 2/3 of #afternoon who not

Assign #afternoon who registered = x
#afternoon who not = y

x = 2y/3

- We want y/(x+y)
- Substitute x with y: y/(2y/3+y) = y/(5y/3) = 3/5

So, statement 2 alone is sufficient.

Choice D
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Assuming morning track has x participants, afternoon track has (75-x) participants. Let us denote these groups by M and A respectively, i.e. M=x and A=75-x.
We can divide each section into further subsections Morning Data Visualization, Morning not Data Visualization, Afternoon Data Visualization, Afternoon not Data Visualization. Let us denote these by MDV, MNDV, ADV and ANDV for ease.
We have to find ANDV / A, and we know MDV + ADV = 30.

(1)
Assuming ADV=y, ANDV=A-ADV=75-x-y.
MDV=(2/5)*M=2x/5
We know MDV+ADV=30.
Rewriting this, (2x/5)+y=30.
Thus, y=30-(2x/5)

ANDV/A=(75-x-y)/(75-x)=1-y/(75-x)
Applying y=30-(2x/5) in the above, we get
ANDV/A = 3/5
We can divide the numerator and denominator by (75-x) as we are already told this cannot be zero.
Sufficient.

(2)
Assuming ANDV=y, ADV = (2/3)y.
ANDV + ADV = A
Thus, y + (2/3)y = 75-x
(5/3)y=75-x
y/(75-x)=3/5

ANDV/A=y/75-x=3/5
Sufficient.

(D)
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M + A = 75
or, A = 75 - M
or M = 75 - A

Not registered for data-visualization session = 75 - 30 = 45
Find out the % of afternoon participants not register
St 1: 2M/5 registered for the data-visualization session, i.e., 3M/5 did not register.
Total not registered = 45
Afternoon not registered = 45 - 3M/5
The % of afternoon participants not registered will be = (45 - 3M/5)/Total Afternoon Participants or (75 - M)
[(225 - 3M)/5]/(75 - M)
or, (225 - 3M)/5*(75 - M)
or, 3*(75 - M)/5*(75 - M)
3/5 = 60%
Sufficient

St 2: A = 75 - M
Registered number was 2/3 of the number who did not register, i.e., 2 out of 5 participants registered, other 3 did not register.
Let the number of participants be x
Therefore, 2x registered + 3x not registered.
Total = 5x
3x/5x = 60%. Sufficient

Answer (D) Each statement alone is sufficient.
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data visualisation participants = 30
morning track = ? , eveinng trk = ?
what percent of eveining track didnt register to data visualisation ?
stmt 1? in morning track 2/5 register of data visualisation
nothing abt afternoon track ?
stmt 2 ) among the afternooon track who regstered d v 2/3 of the participants who didnt

suppose who didt register is x
who register is 3/2x
t0otal afternoon x+3/2x = 5/2x

% of afternoon who didnt regstr = 3/2x % 5/2x = 3/5 = 60% suff

B
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for A) we are given the percentage of participants that take data visualization session among the participants that are assigned the morning track. Also we have this percentage for all participants so by using allegations we know we can find the percentage for participants that were assigned the afternoon track.

Bunuel
A weekend training program had 75 participants, each assigned to exactly one of two tracks: the morning track or the afternoon track, with at least one participant assigned to each track. If 30 of the 75 participants registered for the data-visualization session, what percentage of the afternoon-track participants did not register for the data-visualization session?

(1) Of the morning-track participants, 2/5 registered for the data-visualization session.
(2) Among the afternoon-track participants, the number who registered for the data-visualization session was 2/3 of the number who did not register for it.


 


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We know that there are 75 participants so, 75 = Afternoon (A) + Morning (M) participants

For statement 1, if 2/5 of morning students registered for data visualization we can set afternoon registrations = 30 - (2/5)M
A is equal to afternoon not registered + afternoon registered, so afternoon not registered + afternoon registered = 75 -M

Plug in the equation for afternoon registered to get

afternoon not registered = 75-M - 30 + (2/5)M This simplifies to (3/5)(75-M). Since 75-M = A, afternoon not registered = (3/5)A or 60%. Statement one is sufficient

For statement 2. if registered is 2/3 of not registered,

A = A not registered + (2/3) A not registered = (5/3) A not registered. The percent not registered is equal multiply both sides by 3/5 to get 3/5A = A not registered or 60% not registered. Both statements are sufficient so the answer is D.
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Given,
Total participants = 75
Total registered for Data visulization = 30

Number of morning track participants = MT
Number of afternoon track participants = AT

To find % of AT who didnot register?

Statement 1:

Of the morning track participants, 2/5 registered.

MT & AT both unknown, then, % of AT who didnot register cannot be determined.

Insufficient

Statement: 2

Among afternoon track participants, the number who registered for the data visuation session was 2/3 of teh number who didnot register for it.

AT (registered) = 2/3 ( AT Not registered)

Let Afternoon non registered people = x
Afternoon registered people = 2x/3

So, AT = x + 2x/3 = 5x/3

% of AT who did not register
= x/AT = x / (5x/3) = 3/5 = 60 %

Sufficient.

Answer : B ( Statement 2 alone is sufficient)

Bunuel
A weekend training program had 75 participants, each assigned to exactly one of two tracks: the morning track or the afternoon track, with at least one participant assigned to each track. If 30 of the 75 participants registered for the data-visualization session, what percentage of the afternoon-track participants did not register for the data-visualization session?

(1) Of the morning-track participants, 2/5 registered for the data-visualization session.
(2) Among the afternoon-track participants, the number who registered for the data-visualization session was 2/3 of the number who did not register for it.


 


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Bunuel
A weekend training program had 75 participants, each assigned to exactly one of two tracks: the morning track or the afternoon track, with at least one participant assigned to each track. If 30 of the 75 participants registered for the data-visualization session, what percentage of the afternoon-track participants did not register for the data-visualization session?

(1) Of the morning-track participants, 2/5 registered for the data-visualization session.
(2) Among the afternoon-track participants, the number who registered for the data-visualization session was 2/3 of the number who did not register for it.


 


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let number of participants in morn = x, in afternoon = y. x+y = 75. let z be the registered participants in data visualization from afternoon
from 1 , 2/5(x) + z = 30.
from 2 , 2/3(y-z) = z.
thus, 2y = 5z.
we have two equations in terms of x and z, we can find there values and get the required answer from z.
therefore, Both are sufficient together only
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