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2. ‘Saraswati before Lakshmi’ 2
Highlights:
Common mistakes and how to avoid them.
Shortcuts to solve problems within the stipulated time.
Building capacity to solve all the quant questions on the GRE.
Perfect Utilization of study material and online portal.
Developing a mindset for test-prep and test taking.
5. ‘Saraswati before Lakshmi’ 5
Read The Question Carefully
If 𝑛 = 34 − 24, which of the following is not a factor of n?
Select all that apply.
A. 13 n = 81 – 16 = 65
B. 5
C. 65
D. 35
6. ‘Saraswati before Lakshmi’ 6
Trap Answers
If 75% of a class answered the first question on a certain test correctly, 55% answered the second
question on the test correctly, and 20% answered neither of the question correctly, what percent
answered both correctly?
A. 20% - Number in the question
B. 25% - Partial Answer
C. 45% - Partial Answer
D. 50%
E. 65%
8. ‘Saraswati before Lakshmi’ 8
Approximation
Which of the following is closest to
4.2×1590
15.7
?
A. 20
B. 40
4×1600
16
=
2×40
4
= 20
C. 60
D. 80
E. 100
9. ‘Saraswati before Lakshmi’ 9
Elimination
If a and b are positive integers and 35𝑎 = 4235𝑏 then what is the least possible value of a + b?
A. 40 – Too Obvious
B. 46
C. 50
D. 121
E. Cannot be determined – Too Obvious
10. ‘Saraswati before Lakshmi’ 10
Use Answers
A certain experimental mathematics program was tried out in 2 classes in each of 32 elementary
schools and involved 37 teachers. Each of the classes had 1 teacher and each of the teachers taught at
least 1, but not more than 3, of the classes. If the number of teachers who taught 3 classes is n , then
the least and greatest possible values of n , respectively, are
A. 0 and 13 If least n = 0, then can 37 teachers teach 64 classes? POE C,D,E
B. 0 and 14 If Max n=14, So, Number of classes taught by 14 teachers = 42,
C. 1 and 10 Remaining classes = 64 – 42 = 22 and teachers remaining = 37-14=23
D. 1 and 9 But every teacher should teach at least one class. So POE B
E. 2 and 8
11. ‘Saraswati before Lakshmi’ 11
Use your Number
Jim spends
1
3
of his monthly salary on rent and saves
2
7
of the remainder in a retirement account.
If Jim uses half of what remains of his monthly salary after rent and retirement savings to pay
for a vacation, what portion of Jim’s salary goes toward the vacation?
Give your answer as a fraction. -------
Monthly Salary = $21
Rent = $ 7,
Remainder = $14,
Saving = $ 4
Remaining = $10
Vacation = $5
Required Fraction = 5/21
13. ‘Saraswati before Lakshmi’ 13
Arithmetic Progression
Quantity AQuantity B
The sum of multiple of 3 166
between 1 to 33
𝑆 𝑛 =
𝑛
2
𝑓𝑖𝑟𝑠𝑡 𝑡𝑒𝑟𝑚 + 𝐿𝑎𝑠𝑡 𝑡𝑒𝑟𝑚
𝑆10 =
10
2
3 + 30 = 5 × 33 = 165
A. Quantity A is greater.
B. Quantity B is greater.
C. The two quantities are equal.
B. The relationship cannot be determined from the information given.
14. ‘Saraswati before Lakshmi’ 14
Standard Deviation
The figure shows a normal distribution with mean m and standard deviation d, including approximate
percent of the distribution in each of the six regions shown.
For a population of 800,000 subway riders, the numbers of subway trips taken per rider last January are
approximately normally distributed with a mean of 56 trips and a standard deviation of 13 trips.
Approximately how many of the riders took between 30 and 43 trips last January?
A. 60,000 m = 56, m-d = 43, m-2d = 30, So,
14
100
× 800000 = 112000
B. 110,000
C. 160,000
D. 210,000
E. 270,000
15. ‘Saraswati before Lakshmi’ 15
Box Plot
Two large lists of numerical data, list I and list II, are summarized by the boxplots in
Data Analysis below:
Select all that apply.
A. The median of list II is approximately 100 greater than median of list I.
B. The range and interquartile range for list I is greater than list II.
C. The mode of list I is 600 and mode for the list II is 450.
Median : List II=550, median of list I = 450, Rage : List I =720-200=520, List II =750-250=500
Interquartile Range :List I = 720-280=440, List II =600-380 =220
19. ‘Saraswati before Lakshmi’ 19
Right Pacing
Being Focused
Make use of the tools
available
Test Pressure
While taking the test...
20. ‘Saraswati before Lakshmi’
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