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## 14 comments:

6*[9(1x1)+12(2x1)+6(3x1)+4(2x2)+4(3x2)+1(3x3)] = 216

Squares=1*6+9*6+4*6=84

Rectangles=6(9+12+6+4+4+1)=6*36=196

216 rectangles of which 84 are squares.

A cube has 6 face and each face has 4 straight lines intersecting 4 other.

So to make a rectangle we need to select 2 horizontal and 2 vertical lines .

So the possible number is 6 * (4C2 * 4C2) = 216

84 squares

yeah its 84..

I believe its 297.

if the squares are considered rectangles... would it not be 216 rectangles plus 84 squares? (300 rectangles and squares)

One single square is a square as well as rectangle. i.e. square of 1

2*2 square will have 4+1 squares and 4 rectangles i.e. squares of 1 + squares of 2 will be number of squares and squares and rectangles together will be cube of 2 making total number nine.i.e. cube of no.2

3*3 square will have 14 squares and 22 rectangles making total of 36 i.e. Total number of squares =square of 1+square of2+square of 3 while sum total of squares and rectangles will be 36 i.e square of [1+2+3]

In this manner total number of squares and rectangles can be calculated.

One single square is a square as well as rectangle. i.e. square of 1

2*2 square will have 4+1 squares and 4 rectangles i.e. squares of 1 + squares of 2 will be number of squares and squares and rectangles together will be cube of 2 making total number nine.i.e. cube of no.1+2

3*3 square will have 14 squares and 22 rectangles making total of 36 i.e. Total number of squares =square of 1+square of2+square of 3 while sum total of squares and rectangles will be 36 i.e square of [1+2+3]

In this manner total number of squares and rectangles can be calculated.

June 19, 2011 12:41 PM

84 squres

I can solve a 3x3 cube in less than 2 minutes, trust me ive been doing it for 2 years and for a person doing it for 2 years i am really slow but there are 27 cublets which is a piece. (1 cublet= 1 piece) or if you want how many stickers you would use this formula.

9x6 not that hard it is equal to 54

If you are found or play online puzzles games please

visit our website and enjoy puzzles games

how about the squares with each side on a different face of the cube? :D

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