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The given image is a 2×2 grid with small 2×2 grid at the middle. To get the no. of squares in a 2×2 grid, add the sum of the squares of 1 and 2 i.e 1^2 + 2^2 = 1+ 4= 5 Since there is another 2×2 grid at the middle multiply 5 by 2 Therefore, there are 10 squares.
Another solution 2(1^2 + 2^2) = 2(5) =10 squares
One big + one small + 4 square parts of the big square & 4 square parts in the small square.
4 yellow & green squares + 4 small green squares + 1 big green square + 1 biggest yellow & green square
Bonus question: How many quadrilaterals are in the image
18 quadrilaterals Two lines are dividing yellow square in two rectangles each, so there are 4 yellow rectangles. Same with green square. There are 10 squares and 2*4 rectangles, so in total 18 quadrilaterals.
The large square The green central square The four squares into which the green square is divided. The four squares into which the large square is divided 4+4+1+1 = 10
The given image is a 2×2 grid with small 2×2 grid at the middle. To get the no. of squares in a 2×2 grid, add the sum of the squares of 1 and 2 i.e 1^2 + 2^2 = 1+ 4= 5 Since there is another 2×2 grid at the middle multiply 5 by 2 Therefore, there are 10 squares.
Another solution 2(1^2 + 2^2) = 2(5) =10 squares
The whole square, the whole green square , and the divided yellow and green square..
5 of the green ones ( 4 inner, 1 whole )and 5 of the brown ones( 4 inner, 1 whole)
count the lines. they add up to 10.
The 8 directly visible, as well as the square as a whole and the green square formed by the 4 small squares. 10.
Inside as well out side will have 5 each ,so total 10 Ans K.K.GARG,India
Answer by Krishna
1 exterior,4pieces of the outer one,1inner and 4 pieces of the inner one
1 big square divided into 4 smaller squares making a total of 5. 1 central smaller square divided into 4 even smaller ones making another total of 5. Together they make 10.
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There's the largest square: 1.
There's the green square: 1.
The green square splits into 4 green squares: 4.
There's 4 squares: top left, top right, bottom left, bottom right.
So there's a total of 1 + 1 + 4 + 4 = 1 0 squares.