# Top 11 How To Connect 16 Dots With 6 Lines 7321 Good Rating This Answer

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## How do you connect 6 dots without crossing lines?

Problem: Within the square, draw a line to connect from box A to the other box A, then draw a line from box B to the other box B, and box C to box B. There should not be any intersections.

## How do you connect the dots in life?

“You can’t connect the dots looking forward; you can only connect them looking backward. So you have to trust that the dots will somehow connect in your future. You have to trust in something — your gut, destiny, life, karma, whatever. This approach has never let me down, and it has made all the difference in my life.”

## How do you solve the 5 room puzzle?

The solution line must cross over each “wall” exactly once, where “cross over” means to pass completely from one to the other of the two rooms that are separated by the “wall”, or from a room to the area outside the drawing.

## How do you solve 9 dot problems?

The problem is to connect the dots with no more than 4 straight lines without lifting your hand from the paper. First attempts are always frustrating. For one always comes up with 5 lines instead of 4. The solution lies in the observation that it’s permissible to cross square boundaries.

## Can you go through all 9 dots with four straight lines?

So, the problem is solved! You have not broken any rules — four lines connect nine dots, and you have drawn them without taking your pencil off the paper. The point is that no one told you to stay in the frames of the square — and that is the most important clue here.

## Can you join 9 dots with four straight lines without taking your pencil off the paper you can not go over any line?

Get a pen and some paper and copy the nine dots arranged in a square below. To solve the problem, you need to join all nine dots by drawing no more than four straight lines. The straight lines must be continuous – i.e. you must not lift your pen from the paper once you start drawing.

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## What is the answer to the 9 dot puzzle?

The problem is to connect the dots with no more than 4 straight lines without lifting your hand from the paper. First attempts are always frustrating. For one always comes up with 5 lines instead of 4. The solution lies in the observation that it’s permissible to cross square boundaries.

16 Dot Problem in Easy Step
16 Dot Problem in Easy Step

### Join 16 dots with 6 lines puzzle – YouTube

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### Connect the Dots – An amazing puzzle… – YouTube

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### Connect 6 Boxes Without Crossing Lines With Solution

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### Connect 9 Points With 4 Line Segments Without Lifting Up Your Pencil – YouTube

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### 【How to】 Join 16 Dots With 6 Lines

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### Amazing Brain Teaser Puzzle: Connect 16 Dots With 6 Straight Lines – News

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Brain Teasers

Amazing Brain Teaser Puzzle Connect 16 Dots With 6 Straight Lines

Connect 16 Dots With 6 Straight Lines Brain Teaser

Amazing Brain Teaser Puzzle Connect 16 Dots With 6 Straight Lines Explanation

How To Solve Brain Teasers

Amazing Brain Teaser Puzzle Connect 16 Dots With 6 Straight Lines – FAQs

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### Sixteen dots and six lines

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### Connect 16 dots with 6 lines SOLUTION – Studios

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### Thinking outside the box | justpuzzles

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• Most searched keywords: Whether you are looking for Thinking outside the box | justpuzzles … straight line segments do you need to connect all 16 dots in the figure below? … 3×3 dots: 4 straight lines 4×4 dots: 6 straight lines 1) 3×3* Try to draw 1 line consisting of 4 straight segments through all 9 dots. It is not allowed to lift your pen from the paper, to backtrack over a line, or to go through a dot twice. 2) 4×4** With the conditions from the previous puzzle, how many straight line segments do you…

This site is about puzzles just puzzles!

3 thoughts on “Thinking outside the box”

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## Connect 6 Boxes Without Crossing Lines With Solution

Problem: Within the square, draw a line to connect from box A to the other box A, then draw a line from box B to the other box B, and box C to box B. There should not be any intersections.

Connect 6 Boxes Without Crossing Lines

Draw a line interfacing the two boxes marked A. Define another boundary interfacing the crates marked B. Define a third boundary interfacing the crates marked C. The lines can’t cross. The lines can’t go past the limits of the square shape walling them in. [Note: The lines don’t need to be straight.] There’s not much or disillusioning with regards to the arrangement.

## Amazing Brain Teaser Puzzle: Connect 16 Dots With 6 Straight Lines

Brain Teasers

A brain teaser is an interesting form of a puzzle that needs thinking to solve. It needs thinking in unconventional ways with given conditions in mind. It may involve lateral thinking. Logic puzzles and riddles are also types of brain teasers. The difficulty of some brain teasers depends on a certain degree of fallacy in human intuitiveness. This is common in brain teasers linking to conditional probability, as the human mind tends to consider absolute probability instead. Do you know the answer for Amazing Brain Teaser Puzzle: Connect 16 Dots With 6 Straight Lines

Amazing Brain Teaser Puzzle: Connect 16 Dots With 6 Straight Lines

Amazing Brain Teaser Puzzle: Connect 16 Dots With 6 Straight Lines A sharp mind can easily solve this riddle easily. Look at the picture carefully and check carefully. The answer is very easy but tricky. The answer to this popular brain teaser has been given below, so if you are unable to solve it, scroll down to know the answer.

Connect 16 Dots With 6 Straight Lines Brain Teaser

Brain Teaser: Connect 16 Dots With 6 Straight Lines

Solution: The solution is simple. We need to use 6 straight lines to connect the dots. This is how it is done. Take a look at the solution image.

Image Source: Fresherslive

Here are the steps

1

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2

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3

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4

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5

Image Source: Fresherslive

Amazing Brain Teaser Puzzle: Connect 16 Dots With 6 Straight Lines Explanation

All we need to do to solve this puzzle is to think deeply. Many people easily solve this puzzle. This brain riddle is for people who enjoy fun games and puzzles. Brain teasers make a riddle or a puzzle even more interesting. The games are solved with logical and creative thinking. When solving these riddles, you must use a creative mind and examine the problem differently. So now we have revealed to you the answer to the famous Amazing Brain Teaser Puzzle: Connect 16 Dots With 6 Straight Lines

How To Solve Brain Teasers?

Many people love to solve Brain teasers, analytical puzzles, and games. Brain teasers are like a trickier version of puzzles and riddles. You have to analyze these puzzles differently and think out of the box. You have to use your creative mind because the answer to Brain teasers cannot be found easily. You can find many brain teasers on our website. So, check those interesting brain teasers

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## Thinking outside the box

1) 3×3*

Try to draw 1 line consisting of 4 straight segments through all 9 dots. It is not allowed to lift your pen from the paper, to backtrack over a line, or to go through a dot twice.

2) 4×4**

With the conditions from the previous puzzle, how many straight line segments do you need to connect all 16 dots in the figure below?

3) 5×5**

With the conditions from the first puzzle, how many straight line segments do you need to connect all 25 dots in the figure below?

4) 3×3**

The first problem is often used as an example of the need to think “out of the box”. “Out of the box” does not mean “as shipped”, but rather “outside the box”, a term which is also used and more accurate. Then intention is that to solve the problem, the problem solver has to shake off his unconscious borders and step over these borders in order to solve the problem.

To practice some real “outside the box” thinking, try to solve the first problem with 1 (yes, one) straight line, every dot crossed exactly once, no backtracking, etc. There are at least 4 solutions.

5) 3×4**

There is no reason to limit ourselves to squares. Can you draw 5 straight lines through these dost, connecting them all as in problem 1, and end where you started?

6) nxn dots****

There seems to be a clear pattern

3×3 dots: 4 straight lines

4×4 dots: 6 straight lines

5×5 dots: 8 straight lines

This suggests an infinite series:

nxn dots: 2*(n-1) straight lines.

As far as I know, this problem is unsolved. It is trivial that there is an upper limit of 2n-1 lines.

solution 3×3 dots

solution 3×4 dots

solution 4×4 dots

solution 5×5 dots

solution 5 ways with 1 line

Did you know…

Exercising your brain may help reverse the effects of brain damage?

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