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Quicker Maths Learn Vedic Maths Tricks | Enjoy Puzzles, Brainteasers & Riddles

9Aug/101

Quicker Maths by M Tyra

Today, let me confess something to all of you. I am sure this will help all the readers.

So here I go. This is regarding the name of the website - QuickerMaths.com. It is inspired by the name of the best mathematics books I have ever come across. This book helped me a lot in clearing CAT and reaching to IIM. The inspiration of creating an interactive platform (QuickerMaths.com) came from this book. As a token of appreciation and to do my bit today I will tell you about this book named -

Magical Book on Quicker Maths

Author: M. Tyra

About the book: The book will be a boon for the aspirants of today’s competitive exams irrespective of their background – whether they come from arts, science or commerce stream. Concepts have been clarified so well, that even if one is vaguely familiar with them as in the case of non-mathematics students, understanding will not be a problem. Direct formulae are beneficial for one and all. They save time and time is precious for everyone.

Must for Competitive Preparation

The book is profusely illustrated. Avoiding the temptation for haste and ending up with a cookbook, the author has put in two years of intensive effort and research. Ideas have been taken from available study material, number theory, readers’ suggestions and, finally Vedic mathematics.

Recently I purchased the latest edition of this book from an online book store Flipkart.com

Purchase Online - The list Price is Rs. 250; you get a Discount of 25% (Rs. 62) on Flipkart.com.

So you get it for: Rs. 188 (incl. of all taxes)

Those who have already read this book please give your feedback to help others

Author: Vineet Patawari

Popularity: 28%

19May/102

Relationship between Length, Area and Volume

Lot of time we face problems related to change in area or volume when some dimension of the 2-dimensional figures or 3-dimensional object changes.

Here I am giving a small mathematical problem, which can be solved as soon as you finish reading it if you know the simple trick to answer it. In my next post I will explain this very helpful trick of finding the change in area of 2-dimensionals figures and volume of 3-dimesionals figures if their dimensions changes. Also relationships between surface area and volume of cube, sphere, pyramid, etc. will be explained. These tricks come very handy in competitive examinations.

Geometric Puzzle
I have a miniature Pyramid of Egypt. It is 6 inches in height. I was invited to display it at an exhibition. I felt it was too small and decided to build a scaled-up model of the Pyramid out of material whose density is 1/8 times the density of the material used for the miniature. I did some calculation to check whether the model would be big enough.
If the mass (or weight) of the miniature and the scaled-up model are to be the same, how many inches in height will be the scaled-up Pyramid?
Now it’s upto you to answer this and figure what could be the trick to solve such questions.
Leave your answers and comments below:

Popularity: 34%

Filed under: Puzzles 2 Comments
30Jan/106

Cyclic Number

There is a very interesting concept called Cyclic Number.

Cyclic Numbers can be defined as a number with n digits, which, when multiplied by 1, 2, 3, ..., n produces the same digits in a different order.

There are few very famous cyclic numbers. We have given a puzzle question below, if you could answer the puzzle your concept of cyclic number will be crystal clear. That's the reason we have not given example for cyclic numbers.

Can you find a number which added to itself one or several times will give a total having the same digits as that number but differently and after the sixth addition will give a total of all nines?

Leave your answers below. We will provide the answer if you ask for :)

Popularity: 11%

22Sep/098

The Pole in the Lake

There is a pole in a lake. One-half of the pole is in the ground, another one-third of it is covered by water, and 8 ft is out of the water. What is the total length of the pole in ft?

Leave your answers below:

Popularity: 3%

Filed under: Puzzles 8 Comments
17Sep/092

Tennis Championship

A tennis championship is played on a knock-out basis, i.e., a player is out of the tournament when he loses a match.

1. How many players participate in the tournament if 255 matches are totally played?

2. How many matches are played in the tournament if 26 players totally participate?

Leave you answer below:

Popularity: 1%

Filed under: Puzzles 2 Comments
7Sep/092

A barge with one man

A barge with one man and a load of iron scrap is on a barge floating in a lock in the Panama Canal. If the man throws some iron off the barge into the water, what will happen to the water level on the side of the lock?

Leave your answers below.

Popularity: 2%

Filed under: Puzzles 2 Comments
26Aug/094

A man needed to pay his rent

A man needed to pay his rent and was out of money, but found that his rent was worth about one gold link on his chain per day. What is the fewest number of cuts he can make in his 23-link chain to pay the rent for up to 23 days?

Leave your answers below.

Popularity: 3%

Filed under: Puzzles 4 Comments
26Aug/092

Red mark was placed on the forehead

While a red mark was placed on the forehead of each of three blindfolded women seated facing each other in a circle, they were told that the the mark might be either red or white. Upon removal of the blindfolds, each was to raise her hand if she saw at least one red mark, and then to take it down if she could logically deduce the color of her own mark. All three hands were quickly raised, but then one of them lowered her hand. How did she know?

Leave your answers below.

Popularity: 2%

Filed under: Puzzles 2 Comments
26Aug/093

Three men were standing in a row

Three men were standing in a row, all facing the same direction, so that there was one in back who could see the two in front of him, one in the middle, and one in front who could not see either of the other two. There were three blue and two red hats. One hat was placed on each man, without them seeing which two were left over. Each man was told the total number of each color of hat. First the man in the back was asked if he could deduce what color hat he had on, but he said he couldn't. Neither could the man in the middle, when he was next asked. But then man in the front, who could see neither of those behind him but could hear their answers, correctly deduced by logic what color hat he was wearing. What color was it and why?

Leave your answers below.

Popularity: 4%

Filed under: Puzzles 3 Comments
20Aug/093

A drawer contains 10 black and 10 brown socks

A drawer contains 10 black and 10 brown socks that are all mixed up. What is the fewest number of socks you can take from the drawer without looking and be sure to get a pair of the same color?

Leave your answers below.

Popularity: 2%

Filed under: Puzzles 3 Comments