Class -11 E-magazine 2020-21

POSTERS

93

Made By Artist Banshri

94

LANDSCAPES

MADE BY ARTIST YASHASWINI
SHARMA

95

96

MADE BY ARTIST PRINCY
GAUTAM

97

MADE BY ARTIST KHUSHI KARIA

98

ARTIFICIAL INTELLIGENCE IS AN
ARTIST??

BELIEVE IT OR NOT, THESE PAINTINGS HAVE
BEEN MADE BY ARTISTS WHO HAVE USED
ARTIFICIAL INTELLIGENCE. THE MARKET OF
SUCH PAINTINGS IS INCREASING AT AN
IMMENSE RATE AND A NEW FORM OF ART IS
EMERGING. WHAT ARE YOUR VIEWS? IS NEW
FORM OF ART BETTER OR THE OLD ONE?

-BHAVIN JAIN

99

SKETCHES

WHAT IS
EXACTLY A
SKETCH?

MADE BY
ARTIST
VEDANSHI
SUTARIYA

a rough or
unfinished drawing
or painting, often
made to assist in
making a more
finished picture.
Basically sketches
are not made with
much thought. They
are made with a free
hand

100

TEXTURES-YOU CANNOT FEEL THEM
BY YOUR HAND BUT YOU CAN FEEL

THEM BY YOUR EYES

MADE BY ARTISTS TANVI
SHITOLE AND KHUSHI KARIA

101

COMIC ART

MADE BY ARTIST
PRANSHU SINGH,
VEDANSHI SUTARIYA
AND KHUSHI KARIA

102

COURTESY-GOOGLE

103

RANGOLI ART

104

MADE BY ARTISTS TANVI SHITOLE,
VIBHA PATEL, YAGYUSHI AND
VEDANSHI SUTRIYA

105

EQUISITE
PAINTINGS

MADE BY ARTIST
YASHASWINI
SHARMA

AND ARTIST
VIBHA PATEL

106

MADE BY ARTISTS
SUJALSINH AND

BANSHRI

107

THIS ART FORM IS
KNOWN AS SCULPTURE
ART. IN THI ART FORM,
YOU CREATE
STRUCTURES WHICH
REPRESENT THE ARTISTS
IDEA.

108

109

Let’s test your
intelligence!
(Level: Kids)

Can you find 7 differences in these pictures?

Two people played five
hands of chess. Both of
them won the same number
of games and there was no
draw. How is this possible

110

How many animals can you see in this picture?
Can you spot the sleeping baby in this picture?

111

Can you find the correct key to the lock?

Can you find the mistake in this image?

112

Let’s check your
intelligence

(Level: Legends)

Kenny, Abby, and Ned got together
for a round-robin pickle ball
tournament, where, as usual, the
winner stays on after each game to
play the person who sat out that
game. At the end of their pickle ball
afternoon, Abby is exhausted,
having played the last seven straight
games. Kenny, who is less winded,
tallies up the games played:

Kenny played 8 times

Abby played 12

times Ned

played 14times

Who won the 4th game againstwhom?

113

The circuit breaker box in your

new house is in an inconvenient

corner of your basement. To your

chagrin, you discover none of the

10. circuit breakers is labelled,

and you face the daunting

prospect of matching each circuit

breaker to its respective light.

(Suppose each circuit breaker

maps to only one light.)To start

with, you switch all 100 lights in
the house to “on,” and then you

head down to your basement to

begin the onerous mapping

process. On every trip to your

basement, you can switch any

number of circuit breakers on or

off.

You can then roam the hallways

of your house to discover which

lights are on and which are off

What is the minimum number of trips you

need to make to the basement to map every

circuit breaker to every light? 114

An old man dies, leaving
behind two sons. In his
will, he orders his sons
to race with their horses,
and the one with the
slower horse will receive
his inheritance. The two
sons’ race, but since
they're both holding
their horses back, they
go to a wise man and
ask him what they
should do. After that, the
brothers race again
— this time at full speed.

What did the wise man tell them? (Hint:
They both want the whole property of
their father)

115

What next will be in this
sequence of numbers?

1, 11, 21, 1211,
111221, 312211, ?

During a recent census, a man told
the census taker that he had three
children. When asked their ages,
he replied, "The product of their
ages is 72. The sum of their ages
is the same as my house number."
The census taker ran to the man's
front door and looked at the house
number. "I still can't tell," she
complained. The man replied, "Oh
that's right, I forgot to tell you that
the oldest one likes chocolate
pudding."

The census taker then promptly wrote down the
ages of the three children. How old are they?

116

Test your Vocabulary

117

How many triangles can you
find in the given figure?

How many squares can you find in
the figure?

118

Its Sudoku time

119

Time for some Word hunting

120

Solutions

.

This is only possible if they
played with other people

121

The third key

The spelling of mistake

Since 17 total games were played, every
player must have played at least eight
games. And, in fact, since Kenny played
exactly eight games, we can infer which
ones, as highlighted below:

122

Now, had Kenny won any of
his games, we would have
seen him play two games in a
row. Instead, it must be the
case that he lost every game
he played. Thus, we can
conclude that Kenny lost the
fourth game. But against
whom?
Well, we know that Abby and
Ned played against each
other in every game
that Kenny didn’t play, which
are all the unshaded squares
above. In addition, we know
Abby played the last seven
straight games.

123

This means we know for sure
that Abby played games 1, 3,
5, 7, 9, 11, 12, 13,
14, 15, 16, and 17, which
amounts to 12 games,
accounting for all of her
games. So Ned must have
played all other games
against Kenny, such that Ned
beat Kenny in the fourth
game.

124

The solution here is amazing if you
pick the right strategy. Just to set the
scene, the simplest strategy would be
to just switch each circuit breaker off
one at a time. But this would take 99
trips to the basement— the 100th
circuit breaker would be mapped by
the process of the elimination. For the
ease of keeping track of things, put a
piece of masking tape on each circuit
breaker and on each light. On the first
trip to the basement, flip 50 circuit
breakers to off, mark these circuit
breakers with a “0,” and mark the 50
circuit breakers that are on with a “1.”
Accordingly, as you roam around the
house to tally the

lights, mark the 50 lights that are off with a “0” and mark the other 50 lights
with a “1.”
On your second trip to the basement, keep off half of the circuit breakers that
are marked with a “0,” turn off half of the circuit breakers that are marked
with a “1,” and mark all of these circuit breakers with a second number of “0.” Flip on
all other circuit breakers

125

if they’re not already on, and mark their second number as “1.” Now go around the
house, and again mark the lights
that are off with a “0” and those lights that are on with a “1.”

1. After they switch horses, whoever wins
the race will get the inheritance because
they still technically own the losing (i.e.,
slower) horse.

2. 13112221. Each sequence of
numbers is a verbal representation of
the sequence before it. Thus, starting
with 1, the next sequence would be "one
one," or "11." That sequence is followed
by "two one," or "21," and so on and so
forth.
3. The key to this brain teaser is that
the census taker looks at the house
number. In other words, she knows the
sum of the children's ages.

However, at that point of the riddle, she still can't tell how old the man's children are.
Therefore, she has to be

126

stuck between multiple possibilities. To narrow it down further, only two sets of
numbers that multiply to 72 share the same sum: (2,6,6) and (3,3,8).
After the man reveals that his oldest child likes chocolate pudding, however, the census
taker can differentiate between the two options. That is, only the latter of those two sets has
a distinct "oldest" child.

4.

127

13. 40 Triangles 16+(8x2) + (4x2) + (1x2) + (1x2) \
14. Let’s say that the smallest of the square is of 1 unit side. We have 6 such squares.
Now moving up, if we see the squares with side 2 units, we have 8 of them. Similarly we
have 2 squares with side 3 units and 1 square with side 4 units. 6+8+2+1=17 squares

15.

Credits

128

Questi Name
on
No. Aaditya
Gupta
1. Ayush
2. Prakash
3.

4.

5.

129

130

TEACHERS’
ACHIEVEMENTS

SHRI. VIKASH
KUMAR YADAV

(PGT CS) ,HIS
NAME APPEARED

ON THE KVS
WEBSITE UNDER

THE SPECIAL
ACHIEVEMENTS

OF THE
TEACHERS.

131

ACTIVITIES OF THE VIDYALAYA
FROM (07.09.2020)

➢ HINDI PAKHWADA CELEBRATION (14TH TO 28TH
SEPTEMBER)

➢ ATL TEACHER TRAINING 18TH SEPT.2020
• WEBINAR ON 5TH OCT. 2020
• ATL APP INNOVATION CHALLENGE 5TH NOV 2020

➢ GREEN OLYMPIAD 18TH SEPT. 2020
➢ VIRTUAL SCHOOL ANNUAL INSPECTION 23RD

SEPT.2020
➢ EK BHARAT SHRESHTRA BHARAT (EBSB) 29.9.2020
➢ VIRTUAL SPIC MACAY PROGRAMME
➢ GANDHI JAYANTI CELEBRATION 2ND OCT.2020
➢ 2 KM VIRTUAL PLOGGING RUN 2ND OCT. 2020

132

➢ VVM EXAM TEST 6TH OCT.2020
➢ POSTER AND SLOGAN MAKING COMPETITION FOR

CLASS-8 ON VIGILANCE AWARENESS WEEK
ORGANIZED BY ONGC.
➢ LIVE REGIONAL WEBINAR ON EK BHARAT
SHRESHTRA BHARAT ON 19TH OCT. 2020.
➢ VEDIC MATHS WORKSHOP 20TH OCT. 2020
➢ VIRTUAL MATHEMANIA-2020 5TH & 6TH NOV. 2020
➢ RASHTRIYA EKTA DIVAS-31ST OCT. 2020
➢ INTERNATIONAL WEBINAR ON PHYSICAL TRAINING
AND REHABILITATION BY MANGALORE
UNIVERSITY DEPARTMENT OF PHYSICAL
EDUCATION – 4TH NOV.2020
➢ CHHATTISGARH DANCE COMPETITION UNDER
EBSB ON 6TH NOV.2020

133

➢ ENGLISH DEBATE COMPETITION UNDER
CCA LANGUAGE ACTIVITY ON 11TYH
NOV.2020

➢ VIRTUAL DIWALI CELEBRATION
COMPETITIONS FOR CLASSES 3 TO 12

➢ SCHOOL LEVEL VIRTUAL SCIENCE
EXHIBITION FOR CLASSES 6 TO 12 ON 17TH
& 18TH NOV.2020

➢ GUEST LECTURES BY DR. DIPTI OZA FOR
CLASSES 11 & 9 ON 18TH & 19TH NOV.2020.

➢ VIRTUAL SPORTS DAY CELEBRATION 19TH
NOV. 2020

➢ FIT INDIA WEEK VIRTUAL SYMPOSIUM 25TH
NOV 2020

➢ ROUTES 2 ROOTS – CELEBRATING THE
BIRTH ANNIVERSARY OF GURU NANAK
DEV JI ON 27TH NOV.2020

➢ CONSTITUTION DAY CELEBRATION 26TH
NOV.2020

134

➢ HUBS OF LEARNING: “WORKSHOP ON
INTRODUCTION TO ARTIFICIAL
INTELLIGENCE ON 2ND DEC.2020

➢ REGIONAL LEVEL KALA UTSAV 4TH
DEC.2020

➢ EAT RIGHT CREATIVITY CHALLENGE
POSTER & PHOTOGRAPHY 16TH OCT. TO
16TH DEC.

➢ INDIA INTERNATIONAL SCIENCE FESTIVAL
(IISF)22ND TO 25TH DEC.2020

➢ KVS FOUNDATION DAY CELEBRATION 15TH
DEC.2020

➢ JUNIOR MATHEMATICS OLYMPIAD
(JMO)OFFLINE EXAM TO BE HELD ON 30TH
JAN.2021

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