Brain game

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An interactive brain Game

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An interactive presentation for fun and learning By: Raj Shekhar Dixit DGM, NTPC LTD.:

An interactive presentation for fun and learning By: Raj Shekhar Dixit DGM, NTPC LTD. BRAIN GAME

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LET US DO SOME BRAIN EXCERCISES! WHAT IS WRONG IN THIS SLIDE?

Human Brain- Right vs. left:

Human Brain- Right vs. left Do you see the dancer turning clockwise or anti-clockwise?

Human Brain- Right vs. left:

Human Brain- Right vs. left If clockwise, then you use more of the right side of the brain and vice versa. Most of us would see the dancer turning anti-clockwise though you can try to focus and change the direction; see if you can do it.

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Identify this personality इस शख्सियत को पहचाने Image Illusion

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धोखा खा गए Backbenchers think it’s Marlin Munroe and front sitters feel; he is Einstein Image Illusion

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Image Illusion What do you see here? A cute girl or an ugly old woman

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Image Illusion मनचलों और खुरापतियो को सुंदर लड़की नज़र आती हैं और निराशाविदियों को बुढ़िया

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Image Illusion

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Mirror Image Illusion What is written on my T-shirt

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आँखों का धोखा. आइना भी झूठ बोलता है

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INVERTED Image Illusion Wll you marry me पहले फोटो तो सीधी पकड़ो फिर बताओ.

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INVERTED Image Illusion YES

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Find out the biggest and smallest object

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Are these lines parallel ?

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Can you read this CHECK YOUR EYESIGHT

OUT OF BOX THINKING LOOK Beyond Boundary:

OUT OF BOX THINKING LOOK Beyond Boundary Join all none dots with four straight lines without lifting pencil

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Can not join all dots without going out of box. OUT OF BOX THINKING LOOK Beyond Boundary

Think Beyond Boundary:

Think Beyond Boundary All great leaders, scientists, philosophers, social reformers, artists, writers, etc. have one common quality: They think: जरा हट के means Different

Think Beyond Boundary:

Think Beyond Boundary Winning war through non-violence

Think Beyond Boundary:

Think Beyond Boundary Man can fly- Wright brothers

Think Beyond Boundary:

Think Beyond Boundary Great inventions of Galileo

Think Beyond Boundary:

Think Beyond Boundary A great success story of an ordinary man

Think Beyond Boundary:

Think Beyond Boundary What is so great about him?

Think Beyond Boundary:

Think Beyond Boundary Sunny Paa Ji goes beyond boundary (to Pakistan) to get back his wife and uproots a handpump to fight with hundreds paki soldiers and kill them successfully. आम इन्सान तो ये सोच भी नहीं सकता था, पर इस शख्स ने ऐसा कर दिखाया.

Think Beyond Boundary:

Think Beyond Boundary WE can also do it

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Four 1 number puzzle Using the number 1 four times and combination of any mathematical formula, what is the biggest number you can make. 1111

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Four 1 number puzzle Using the number 1 four times and combination of any mathematical formula, what is the biggest number you can make. 1111 The biggest number could be infinite using following mathematical formula. 1+1 1 -1 What other number is possible?

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Four 1 number puzzle Using 1111 The possible biggest number shall be- 285311670611 How Sir? Please explain

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Four 1 number puzzle Using 1111 The possible biggest number shall be- 285311670611 It is 11 11

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Lateral thinking

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Lateral thinking Why is it better to have round manhole cover than square one?

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Lateral thinking Why is it better to have round manhole cover than square one? Solution:- Round covers can not be dropped or falldown in manhole than the square ones .

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Lateral thinking Another quiz A man was driving alone in his car when he spun off the road at high speed. He crashed through a fence and bounced down a steep ravine before the car plunged into fast flowing river. As the car slowly settled in the river, man realized that his arm was broken and he could not open seat belt and come out from car. The car sank in bottom of river and he was trapped inside the car. Rescuer arrived four hours later and found man inside car but alive. How Come?

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Lateral thinking Solution Water in the river was below his chest only so he could breath .

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Lateral thinking 150 + 150 =

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Lateral thinking 150 + 150 = 300

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Lateral thinking 150 + 150 = 300 1 Fifty + 1 Fifty =

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Lateral thinking 150 + 150 = 300 1 Fifty + 1 Fifty = 2 Fifty

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Lateral thinking 150 + 150 = 300 1 Fifty + 1 Fifty = 2 Fifty C. One + One = 50 (Rs.) 50 (Rs.)

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Lateral thinking 150 + 150 = 300 1 Fifty + 1 Fifty = 2 Fifty C. One + One = One 50 (Rs.) 50 (Rs.) 100 (Rs.)

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Creative thinking Make three perfect square by shifting only three sticks

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Lateral thinking Solution is here

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Lateral thinking

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Lateral thinking

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Lateral thinking The door construction cost quoted by contractor is Rs. 100/ - per sq. feet. What should be minimum fund for construction of door ?

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Lateral thinking The door construction cost quoted by contractor is Rs. 100/ - per sq. feet. What shall be minimum cost for construction of door? Very easy sir, keval Panch hazar chhesou rupiya

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Lateral thinking Cost of door construction shall be Rs. 3,200/- only as the biggest door in Lion’s room can be used by Dog & horse for going out. No need to make separate doors for Dog & Horse.

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Lateral thinking Please tell me where is hole in YOU

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Lateral thinking Find out the smallest dot IN THIS SLIDE

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Lateral thinking Can you cut a 16X9 carpet into 2 equal pieces so that the 2 pieces exactly fit the floor of a 12X12 room?

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Lateral thinking

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Lateral thinking

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Lateral thinking

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Lateral thinking

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Lateral thinking

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Lateral thinking

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Lateral thinking

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Lateral thinking

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Lateral thinking Roman number system: Which number is LXXI in roman?

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Lateral thinking Roman number system: Which number is LXXI in roman? Ans.- 71

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Lateral thinking Roman number system: Which number is LXXI in roman? Ans.- 71 What is Roman Number equivalent of 1971

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Lateral thinking Roman number system: Which number is LXXI in roman? Ans.- 71 What is Roman number equivalent of 1971 Ans.- MCMLXXI

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Lateral thinking What is this: IX Can you make 6 by doing any single operation.

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Lateral thinking Roman number system: Very Simple S IX By adding S before IX

DIRTY PICTURE:

DIRTY PICTURE

Do aur do paanch:

Do aur do paanch When we say; 2+2= 4, this is called energy And when we say; 2+2=5, this is called synergy But, is it possible to make 2+2=5

Do aur do paanch:

Do aur do paanch This can be proved logically by using following formula studied in class VIII. a. Simple Addition/ deletion like 4= 2+2, b. If (a-c)= (b-c), then a=b c. If a=b, then ( a+c )= ( b+c ) and d. X 2 - 2XY+ Y 2 = (X-Y) 2

Do aur do paanch:

Do aur do paanch Let us begin with a number say -20 = -20 Or 16-36 = 25-45 Or 4 2 – 9x4 = 5 2 - 9x5 Or 4 2 – 2x4x(9/2) = 5 2 - 2x5x(9/2) Now add 81/4 both sides 4 2 – 2x4x(9/2)+ 81/4 = 5 2 - 2x5x(9/2) + 81/4 Or 4 2 – 2x4x(9/2)+ (9/2) 2 = 5 2 - 2x5x(9/2) + (9/2) 2 Or [ 4-(9/2)] 2 = [ 5-(9/2)] 2

Do aur do paanch:

Do aur do paanch Or [4-(9/2)] = [5-(9/2)] Every school going kid knows; 4 = 2+2 So, we can write [(2+2)-(9/2)] = [5-(9/2)] As agreed earlier: If (a-c)= (b-c), then a=b So 2+2 = 5

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Impossible creation Do aur do ho sakte hain Paanch , but this is impossible to create

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Instant response R A T =RAT, RAT याने चूहा C A T=CAT, CAT याने  बिल्ली

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Instant response चुहिया को अंग्रेजी में कहते हैं- DOE बिलौटा या बिल्ला को अंग्रेजी में कहते हैं - TOM or TOMCAT

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Instant response How many letters in ALPHABET

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Instant response How many letters in ALPHABET 26- No wrong. 26 letters in English Alphabet. ALPHABET has 8 letters

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Instant response How many letters in English Alphabet

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Instant response How many letters in English Alphabet Ans : 26 Right Which are last three

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Instant response How many letters in English Alphabet Ans : 26 Right Which are last three X Y Z

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Instant response देवनागरी लिपि में कितने वर्ण होते हैं

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Instant response देवनागरी लिपि में कितने वर्ण होते हैं उत्तर- 52   सही

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Instant response देवनागरी लिपि में कितने वर्ण होते हैं उत्तर- 52   सही अंतिम ३ वर्ण कौन से हैं

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Instant response देवनागरी लिपि में कितने वर्ण होते हैं उत्तर- 52   सही अंतिम 3 वर्ण कौन से हैं ढ    ड   श्र

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Mysterious Triangular plot An old man had a triangular land plot which he gave to his four sons as above. But did not keep and space for himself. Now he wants a minimum space of 10mtr.x10mtr. for himself, but his sons refused to give any part of land they received.

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Mysterious Triangular plot Old man requested me for help to get a small plot for him. I accepted the challenge and observed that by rearranging plots, additional space could be created without changing the size and shape of plots already given.

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Mysterious Triangular plot The plot No.- A was shifted upward.

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Mysterious Triangular plot The plot No.- D was pulled downward.

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Mysterious Triangular plot No change in location of plot No.- C.

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Mysterious Triangular plot Plot No.- B was relocated.

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Mysterious Triangular plot Now empty space of 10mtr.x10mtr. is available. Is it not strange ? My friend Doremon has solution ENJOY

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