Easy | Medium | Hard | Extreme |

How many squares in the figure? It looks easy, but make sure you count them all!

A total of 16 squares

1X1 squares : 9

2X2 squares : 5

3X3 squares : 1

4X4 squares : 1

1X1 squares : 9

2X2 squares : 5

3X3 squares : 1

4X4 squares : 1

16

ReplyDeleteWhat about the small squares the match heads and the ends make between the squares....

ReplyDelete0

ReplyDeleteIf you look close there isn't a 3x3 square. None of the sticks connect all the way across.

ReplyDeleteThere is one

DeleteBottom left is the 3X3

DeleteThere is a 3x3

DeleteIf you look close there isn't a 3x3 square. None of the sticks actually go across to make a 3x3 square.

ReplyDeleteYes there is...you're just stupid

DeleteDon't call people stupid!

DeleteStupid....

DeleteSTUPID

DeleteStart in the bottom left corner

Deletewhen does a square turn into a rectangle? and does the L shape a real square shape?

ReplyDeleteWhere is the 3 x 3?

ReplyDeleteBottom left 3 up the side and 3 in right.

DeleteNo a rectangle is not square it is it's defining characteristic and why it has a different name in the world of quadrangles

DeleteStart at the bottom left corner. 3x3 matchsticks, NOT squares.

Deletei dont see how you can count rectangulars as squares..You are missing 4 matches to make up 16 squares...

ReplyDeletecan you explain that ???? thankssss

Look at the outer edges of the 2x2 etc that form squares in their own right.

DeleteOMG!!! Its matchsticks. Not squares. 4x4 matchsticks and 3x3 matchsticks. Lower left corner for the 3x3 matchsticks that make a square. And the 4x4 is the entire outside of the square. *sigh* smh

DeleteThere are only 8 actual squares.....

ReplyDeleteThere are also 2 of 1x2 squares which although most people call rectangles are still classed as a square

ReplyDeleteI've always thought the purpose of matches in a puzzle is the flexibility to move them around, without taking any away to come up with a finite answer. This is typically where people often get stuck thinking "inside the box", overlooking that matches are movable parts. This one is circulating on facebook, and if it was just about the squares, then why is it illustrated in matches instead of solid lines, I asked myself. Because matches can be moved to make more squares! My answer is 30! Thanks for indulging me!

ReplyDeletesounds like you could be over thinking it a bit.

DeleteIt is 19!

ReplyDeletethey need to be touching to be squares.

ReplyDeleteare you counting the squares where the sticks meat. If so then you are wrong. There would be 22

ReplyDeleteSticks "meet"

DeleteXD

Delete15 or 0:

ReplyDelete15...count big outer square first, then all the little ones inside (that's 10 so far), then the four quadrant squares that make up the big one, then the one in the middle made up by four little squares...

OR ZERO (NONE of the lines actually connect, so technically, these are just a bunch of segments that don't make any shape at all).

I think 0 also, since the sticks don't meet to form the right angle.

DeleteThere is actually 17. I could 6 - 2x2's not just 5.

ReplyDeleteI count 17.

ReplyDeleteThere are 6 2x2's!

I agree with you there are 6 2x2's but the answer doesn't agree with us, maybe they were wrong??

Delete2X2... think about it. 2 sticks on top and bottom, two sticks for either side... that makes 4 equal sides like you said. Squares.

DeleteUh ok? I still have 16. Where are you getting 17. I got the 6 2x2 bit have no clue how you're coming up with 17

DeleteYes there is...bottom left

ReplyDeleteThere is NO square wherein there are 3 matches across all four sides, there is always one matchstick missing on one side. So there is no 3x3 in this puzzle.

ReplyDeleteOHP! I retract my last comment, I finally found the 3x3.

ReplyDeletethere is a 3x3 its the bottom left side 16 is the correct number

ReplyDeleteThe 3 by 3 starts bottom left.

ReplyDeleteI got 19

ReplyDeleteCody start in bottom left corner 3 x 3 :)

ReplyDeleteTry again Cody gofromthebottom left over 3 up 3.

ReplyDeleteThe 3x3 square is on the lower left side of the puzzle.

ReplyDeleteThe bottom left corner is a 3x3

ReplyDeleteYes they do Cody... Start from bottom left.

ReplyDeleteWhat about the 17 square? Take off the top row & the right/vertical row. That leaves another large square...or would you argue that is a rectangle. It LOOKS like a square.

ReplyDeleteI saw 17 squares. If you remove the very top/horizontal row that leaves another large square...or would you argue that is a rectangle? It looks like a square to me.

ReplyDelete"Argue" that is a rectangle? Wow.

DeleteLower left corner is 3x3

ReplyDeleteCody, yes there is. Start with the second row, go across three and down three, it's the only place it is possible.

ReplyDeletexoxo

There is a 3x3 square, second row left + 3 then 3 down.

ReplyDeleteCody, the bottom left corner is a 3x3 square, only the matchsticks outlining that square have to connect (not all within), so 16 is correct. There are nine 1x1's, five 2x2's, one 3x3, and one 4x4.

ReplyDelete3x3 is wrong... 3 matchsticks by 4 matchsticks do not make a square. The answer is 21.

ReplyDeleteYes they do Cody, from bottom left - it goes up three and across three to the right, then down three and back across three to reconnect with the bottom left...

ReplyDeletethere is no 3x3 because you only have 3 on two sides of the lower left corner. There are no squares that have 3squares on each of the four sides to make a 3x3 square.

ReplyDeletethere is no 3x3 as there are only 2 sides with 3 smaller squares for the lower left hand corner and there are not 3 rows of 3 anywhere in the largest square. The lower left hand corner has an "L" that - if divided - would be 3 squares to make the 3x3. 15

ReplyDeleteDuh, there is one 3 x3 square, look closely- coming from the bottom left corner...

ReplyDeleteto Cody Adams there is a 3x3 square starting at the left bottom count three right three up three left three down, therefor a 3x3 square. the correct answer is 16 total squares. and to anonymous the match head are coned so they are not actually squares.

ReplyDeleteBottom left corner, Cody.

ReplyDeleteYes there is one 3 x 3 square. Start in the bottom left corner and count 3 sticks right or up and then keep turning & counting by three's to form the square.

ReplyDelete17 actually... you missd a 2x2 square.

ReplyDeleteAgain!!!! Where is the 17 square?????

DeleteThere is a 3x3 square, bottom left corner

ReplyDeleteCody, look again. start at the bottom left corner, there is a 3x3.

ReplyDelete@Cody, there is, on the lower right

ReplyDeleteI can't see a 3x3

ReplyDeleteCody,

ReplyDeleteStarting from the bottom left corner go three over and the up. I had to turn the image sideways to see it.

Cody - Bottom left 3x3 quadrant.

ReplyDelete21

ReplyDeleteThere is a 3x3 square.

ReplyDeleteStart at the bottom left, 3up and 3 over. You'll see it.

Start bottom left corner and you will see the 3x3 square

ReplyDelete@Cody Adams, bottom left corner is 3x3

ReplyDeleteIf you look close they do connect buddy

ReplyDeleteyes there is a 3x3 from bottom left count up 3 accross 3 down 3 and back 3 and there is your 16th square

ReplyDeleteWhere the heck did someone come up with 6 - 2x2's ?? There are only five. Four in each corner of the single large square, and a final 2x2 in the center.

ReplyDeleteIf there were six, there would have to be one of four other spots splitting out from the center square in one of four directions here like this (+)

And yes, there IS a 3x3 for a total of 16 squares. However, to be argumentative - there is a final 17th square containing the square image. ;-)

I think I've lost all faith in humanity. The amount of people who can't see a 3x3 square, even after being told exactly where it is!, insane!. Theres only 4 possible places for one in this square so its not exactly a trick is it.

ReplyDeleteWhere is this magical 6th 2x2 that people are talking about?

ReplyDeleteThere IS A 3X3. Start in the lower left corner, count upwards 3 sticks, count across 3 sticks, count down 3 sticks, and across 3 sticks. This makes a square & you cannot deny that anyone.

ReplyDeletethe answer is 0 because none of the matchsticks are connected...i think

ReplyDeleteIt can't be 0 because

ReplyDeleteALLof the match sticks are inside one outer square ;-) Either 1 or 15 depending on if you're counting the squares who's ends don't meet!The answer above is correct. It is 16 squares and the 3x3 is found from the top count 3 small squares right to left and then up and down to find the 3x3.

ReplyDeleteRectangles are not classified as squares. Squares are however rectangles. I count 15 actual squares. For a rectangle to be a square all the sides have to be the same length.

ReplyDeleteSquare are not rectangles do you by chance mean quadrangles

DeleteNow I see the three by three. 16

ReplyDeleteAnd now for the real hardcore crowd....RECTANGLES!

ReplyDelete6 2x1 Horizontal

6 1x2 Vertical

3 3x1 Hz

3 1x3 Vt

2 4x1 Hz

2 1x4 Vt

2 3x2 Hz

2 2x3 Vt

2 4x2 Hz

2 2x4 Vt

1 3x4 Hz

1 4x3 Vt

Grand Total = 32!!

I go with zero as well... By deff, no actual squares exist in this puzzle-

ReplyDeleteWhenver I wonder why I am doing so well in life even given the fact that I am quite lazy, all I need to do is look at comments of folks on this page and I know there are a bunch of morons out there.

ReplyDeleteThere are 16 squares.

1x1 - 9

2x2 - 5 (not 6 like one tool wrote)

3x3 - 1

4x4 - 1

I cannot believe that folks in this discussion don't know the definition of a square like the person who decided if he took off the top row, a 4x3 was a square or the folks that asked if a rectangle is a square. I weep for our future.

Well now aren't you fortunate to be doing so well. I'm sure it's totally necessary for all of us perfectly moronic strangers to know such personal information...

DeleteSome people here may not be great with puzzles or even logic, but at least they aren't pompous or unnecessarily rude. Way to claim douchebag of the year!

Your answer is the best. I still don't understand how some people got six 2x2 squares but some couldn't find the 3x3 square.

DeleteThere are also 7 tiny squares where the match heads meet. If those count then the total is 22.

ReplyDeleteYay I got it right!!!!

ReplyDeleteI find 15... it says there is a 3x3 square and I can't find it.

ReplyDelete23. Where is the logic in THAT? With all the squares, I along with most everyone else, got 16. There is NOT 22 sqaures. Lol I would LOVE for you to prove me wrong and if you do, I will give you criedt publicly.

DeleteThe 3x3 is bottom left

ReplyDeleteMy brain doesn't work very well. Now I see the the 3 X 3 crap.

ReplyDeleteThere are 16 total squares. To find the 3x3 square begin at the lower left corner. Count 3 matches along the bottom then count 3 matches up then count 3 matches along the top then count 3 matches down to the lower left corner where you started at. There's your 3x3 square.

ReplyDeleteIt's 16, end of.

ReplyDeleteA rectangle is square therefore if I counted correctly, there are 34 squares in the picture

ReplyDeleteA rectangle is not a square, which is why it's not called a square. A square has 4 EQUAL sides. A rectangle does not.

DeleteThere are blatantly 16 squares. Also, It explains how many of each there are, so why are some people still saying different? 17? what are you on? there are only 5 2x2

ReplyDeleteThere are blatantly 16 squares. Also, It explains how many of each there are, so why are some people still saying different? 17? what are you on? there are only 5 2x2

ReplyDelete16 Squares - Those who think that the its squares where the heads meet is I guess getting paranoid about the puzzle. The general idea here is to use the match stick length to make squares not its width. Secondly, there are people who are commenting on there are 0 squares for the same reason.

ReplyDelete

ReplyDeleteA Pure Science ZERO Squares- there are no right angles - the intersection of two perpendicular straight lines.My answer is 10... The others r rectangle shape..its not square!!!

ReplyDeleteMy answer is 10..the thre rest are triangle..!!

ReplyDeleteHow about doubling all the lines since there are 2 equal sides on each supposedly match.

ReplyDelete16. 9 small squares, 6 medium and one big. The rest are rectangles. The matches don´t really touch, they just form shapes. This riddle is for logical and spatial thinking. It is made out of matches because it´s an old kind of riddle. People played it whenever they had time. Before TV.

ReplyDelete6 medium? I see 5 (4 outside corners & 1 center)

Deletewhere's the 6th

6 medium? I see 5 (4 outside corners & 1 center)

Deletewhere's the 6th

There are 16

ReplyDeleteThe 3x3 square is in the bottom left corner

The 17th square is the one framing the puzzle outside the question.

ReplyDeleteNo. Thats the 16th squate. Count again. :)

DeleteHow is a 2x2 and a 3x3 a square? Those are rectangles and irregular quadrilaterals, respectively.

ReplyDeleteSeriously? How is a rectange with 2 matches on all four sides (which is what people mean by 2x2) not a square?

DeleteOmg anonymous you nailed it! A square has 4 equal sides. Meaning 2x2. So all four sides have 2 matchsticks, 1 matchstick, or 4 matchsticks. A rectangle has 4 side. 2 equal longer length sides and 2 equal shorter length side. Smh. I would LOVE to know where people learned their basic geometry.

DeleteTime to square off on this and get everything squared away ;P

ReplyDeleteMy answer is 265

6 - there are 36 matches, therefore the picture contains 6 perfect square roots: 1(2), 2(2), 3(2), 4(2), 5(2), 6(2)

6 - the picture contains 5 Carpenter Squares and 1 T Square.

16 - 1×4×4, 1×9×9, 5×2×2, 9×1×1

25 - A rectangle of infantry was referred to as a square, historically.

48 - if you lay two pieces of wood that are straight and parallel to each other they are said to be square. There are 48 parallels.

164 - 2 consecutive 90 degree angles, such as on a board, is said to be square.

Everything I listed falls into the definition of square in the dictionary.

The total is 265

No proof the matches aren't round

DeleteSquare is a smoke(urban dictionary). There are 36 match sticks.1 match stick per square = 36 squares

ReplyDeleteI come up with 23, if you count the squares formed by 4 matches meet

ReplyDelete