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Section A [ Quantitative ] 43
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Alligation and Mixtures [Handmade Notes]Lecture2.1
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Alligation and Mixtures [Formula]Lecture2.2
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Alligation and Mixtures [Practice Problems]Lecture2.3
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Chain rule [ Formula]Lecture2.4
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Chain Rule [Handmade Notes]Lecture2.5
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Chain Rule [Practice Problems]Lecture2.6
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Ages [ Formula ]Lecture2.7
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Ages Problem [Practice Problems]Lecture2.8
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Ages Problem [Handmade Notes]Lecture2.9
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Calendar Problem [Formula]Lecture2.10
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Calendar Problem [Handmade Notes]Lecture2.11
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Calendar Problem [Practice Problems]Lecture2.12
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Boat and Stream [Formula]Lecture2.13
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Boat and Stream [Handmade Notes]Lecture2.14
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Boat and Stream [Practice Problems]Lecture2.15
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Clocks [Formula]Lecture2.16
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Clock Problem [Handmade Notes]Lecture2.17
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Clock Problem [Practice Problems]Lecture2.18
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HCF and LCM [Formula]Lecture2.19
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HCM and LCM [Handmade Notes]Lecture2.20
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HCM and LCM [Practice Problems]Lecture2.21
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Number Series [Handmade Notes]Lecture2.22
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Number Series [Practice Problems]Lecture2.23
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Percentage Problem [Formula]Lecture2.24
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Percentage Problem [Handmade Notes]Lecture2.25
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Percentage Problem [Practice Problems]Lecture2.26
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Permutation and Combination [Formula]Lecture2.27
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Permutation and Combination [Handmade Notes]Lecture2.28
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Permutation and Combination [Practice Problems]Lecture2.29
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Pipes and Cistern [Practice Problems]Lecture2.30
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Pipes and Cistern [Handmade Notes]Lecture2.31
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Profit & Loss [Formula]Lecture2.32
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Profit and Loss [Handmade Notes]Lecture2.33
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Profit and Loss [Practice Problems]Lecture2.34
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Simple Interest and compound [Formula]Lecture2.35
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Simple and Compound Interest [Handmade Notes]Lecture2.36
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Simple and Compound Interest [Practice Problems]Lecture2.37
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Time and Work[Formula]Lecture2.38
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Time and Work [Handmade Notes]Lecture2.39
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Time and Work [Practice Problems]Lecture2.40
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Train Problems [Formula]Lecture2.41
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Train Problems [Handmade Notes]Lecture2.42
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Train Problems [Practice Problems]Lecture2.43
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Section A [ Verbal ] 6
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Tenses [ Notes + Solved Examples + Practice Problem ]Lecture3.1
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Synonyms And Antonyms [ Notes + Solved Examples + Practice Problem ]Lecture3.2
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Sentence Completion [ Notes + Solved Examples + Practice Problem ]Lecture3.3
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Reading Comprehension [ Notes + Solved Examples + Practice Problem ]Lecture3.4
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Spotting Erorrs [ Notes + Solved Examples + Practice Problem ]Lecture3.5
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Idioms And Phrases [ Notes + Solved Examples + Practice Problem ]Lecture3.6
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Section A [ Logical Reasoning ] 24
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Direction [ Formulas + Notes ]Lecture4.1
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Direction [ Practice Problem ]Lecture4.2
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Blood Relation [ Formulas + Notes ]Lecture4.3
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Blood Relation [ Practice Problem ]Lecture4.4
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Coding Decoding [ Formulas + Notes ]Lecture4.5
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Coding Decoding [ Practice Problem]Lecture4.6
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Odd One Out [ Formulas + Notes ]Lecture4.7
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Odd One Out [ Practice Problem ]Lecture4.8
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Syllogism [ Formulas + Notes ]Lecture4.9
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Syllogism [ Practice Problem ]Lecture4.10
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Seating Arrangement [ Formulas + Notes ]Lecture4.11
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Seating Arrangement [ Practice Problem ]Lecture4.12
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Data Sufficiency [ Formulas + Notes ]Lecture4.13
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Data Sufficiency [ Practice Problem ]Lecture4.14
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Mathematical Inequality [ Formulas + Notes ]Lecture4.15
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Mathematical Inequality [ Practice Problem ]Lecture4.16
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Statements & Courses of Actions [ Formulas + Notes ]Lecture4.17
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Statements & Courses of Actions [ Practice Problem ]Lecture4.18
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Statements & Assumptions [ Formulas + Notes ]Lecture4.19
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Statements & Assumptions [ Practice Problem ]Lecture4.20
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Logical Series [ Formulas + Notes ]Lecture4.21
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Logical Series [ Practice Problem ]Lecture4.22
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Clock [ Formulas + Notes ]Lecture4.23
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Clock [ Practice Problem ]Lecture4.24
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Section B 15
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C ProgrammingLecture5.1
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C Programming Practice ProblemLecture5.2
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Computer NetworkLecture5.3
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Computer Network Practice ProblemLecture5.4
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Object Oriented Programming (C++) SampleLecture5.5
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Object Oriented Programming (C++)Lecture5.6
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Object Oriented Programming (C++) Practice ProblemLecture5.7
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Computer FundamentalLecture5.8
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Computer Fundamental Practice ProblemLecture5.9
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Data Structures And Algorithms SampleLecture5.10
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Data Structures And AlgorithmsLecture5.11
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Data Structures And Algorithms Practice ProblemLecture5.12
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Operating System SampleLecture5.13
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Operating SystemLecture5.14
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Operating System Practice ProblemLecture5.15
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Section C 6
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Digital ElectronicsLecture6.1
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Digital Electronics Practice ProblemLecture6.2
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MicroprocessorLecture6.3
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Microprocessor Practice ProblemLecture6.4
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Computer ArchitectureLecture6.5
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Computer Architecture MCQLecture6.6
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Quiz 6
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Section A – Quiz #1 [Free]Lecture7.1
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Section A – Quiz #2 [Premium]Lecture7.2
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Section B – Quiz #1 [Free]Lecture7.3
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Section B – Quiz #2 [Premium]Lecture7.4
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Section C – Quiz #1 [Free]Lecture7.5
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Section C – Quiz #2 [Premium]Lecture7.6
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1.DIRECTION SENSE TEST
● There are four main directions: North (N), East (E), West (W), South(S)
● There are Four Cardinal Directions as shown in the diagram:
North-East (NE), North-West (NW), South-East (SE), South-West (SW)
● Angle between North and East is 90’(Clockwise)
● Angle between North and Northeast is 45’(Clockwise)
● Shadow’s position:
Morning (or) Sunrise (or) Dawn - WEST
Evening (or) Sunset (or) Dusk - EAST
Noon - No Shadow
Some Important Points:
1. At the time of sunrise if a man stands facing the east, his shadow will be towards west.
2. At the time of sunset the shadow of an object is always in the east.
3.
If a man stands facing the North, at the time of sunrise his shadow will be towards his left and
at the time of sunset it will be towards his right.
4. At 12:00 noon, the rays of the sun are vertically downward hence there will be no shadow.
Types of Problems:
● Facing Directions
● Distance Travelled
● Shadow Based Problem
/Direction+%5B+Formulas+%2B+Notes+%5D/background2.jpg)
1). A man goes 3 kms. East from point A and then takes a right turn from point B
to move 4 kms. to point C. What is the minimum distance between point A and
point C?
Solution:
In order to find the minimum distance between these points, we use a little bit of
geometry. We know that the minimum distance between these points will lie along the
hypotenuse of the right-angled triangle formed by these points.
Now applying Pythagoras theorem, the distance between the starting point A and final
point C is 5 kms i.e. the square root of the sum of squares of 3 and 4.
An important point to learn from this question could be the fact that you might be asked
to specify the direction of the specific point, for example, the question might state: "in
which direction is he with respect to the starting point". The answer would be
South-east.
Now, in case the question was: "In which direction is the starting point with respect to
C"; the answer would be North-west.
Another question could be: "In which direction is he walking towards point C"; the
answer would be South.
While calculating the distance from a starting point to the destination point when the
points form a right-angled triangle, the prior knowledge of Pythagorean Triplets (3-4-5,
5-12-13, 8-15-17 etc.) is generally very helpful in calculating the distances involved as it
saves time spent on calculations.
/Direction+%5B+Formulas+%2B+Notes+%5D/background3.png)
2). A child is looking for his father. He went 90 metres in the East before turning
to his right. He went 20 meters before turning to his right again to look for his
father at his uncle’s place 30 metres from this point. His father was not there.
From here he went 100 metres to the North before meeting his father in a street.
What is the smallest distance between the starting point and his father’s
position?
Solution:
The movement of the child from A to E is as shown in fig.
Clearly, the child meets his father at E.
Now, AF = (AB - FB)
= (AB - DC) = (90 - 30) m = 60 m.
EF = (DE - DF) = (DE - BC)
= (100 - 20) m = 80 m.
Now the distance is square root of (602 + 802), which will be 100 metres.
3).Rasik walked 20 m towards north. Then he turned right and walks 30 m. Then
he turns right and walks 35 m. Then he turns left and walks 15 m. Finally he turns
left and walks 15 m. In which direction and how many metres is he from the
starting position?
/Direction+%5B+Formulas+%2B+Notes+%5D/background4.jpg)
Solution:
Required distance = AF
= 30 + 15
= 45m,
From the above diagram, F is in East direction from A.
4).Two cars start from the opposite places of a main road, 150 km apart. First car
runs for 25 km and takes a right turn and then runs 15 km. It then turns left and
then runs for another 25 km and then takes the direction back to reach the main
road. In the mean time, due to minor break down the other car has run only 35 km
along the main road. What would be the distance between two cars at this point?
Solution:
/Direction+%5B+Formulas+%2B+Notes+%5D/background5.jpg)
Required distance = DF
= 150-(25 + 25 + 35)
= 150 - 85
= 65 km.
5).Golu started from his house towards North. After covering a distance of 8 km. he
turned towards left and covered a distance of 6 km. What is the shortest distance now
from his house?
Solution:
Required distance = AC


