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The number of squares per row in each block increases by 1 (3, 4, 5).

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The three squares makes a triangle in the middle.

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obtuse triaangle

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They differ in sizes. They make a triangle in the middle.

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The amount of cubes in A + C is equivalent to the amount of cubes in B.

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The three squares form a triangle.

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all cubes have the minimum of 3 cubes

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The 3 Squares all make an obtuse triangle in the middle

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The three squares create an obtuse triangle due to their difference in size.

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they make a triangle in the middle - julie

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they make a triangle in the middle - julie

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Annika : The relationship between AC and BC are the same compared to AB

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Annika : The relationship between AC and BC are the same compared to AB

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The squares grow in size

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The length of each line is different.

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The amount of squares in each row or column increases by 1.

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The squares create a triangle

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The number of squares increases, in each row and column, by 1 square.

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Yes

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yes

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Green (9 cubes) + Blue (16 cubes) = Red (25 cubes)

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yes 9+16=25

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The green and blue squares when added result in the number of squares in the red square.

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The area of the 5 by 5 block is 25 and the other areas of the blocks are 9 and 16 using this information we can assume that the green and blue squares can fit

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Just kidding 9 is the area for green and 16 is blue and they add to red - Miguel

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Just kidding 9 is the area for green and 16 is blue and they add to red - Miguel

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The area of the green square plus the blue square is equal to the area of the red square. 9 + 16 = 25

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Solving for Area
Green: 3 x 3 = 9
Blue: 4 x 4 = 16

Area of Red: 9 + 16 = 25

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area of green square = 3*3 = 9
area of blue square = 4*4 = 16
16+9 = 25, is the area of the red square so yes it fits exactly.

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The areas of both frames are the same.

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Both of the frames are equal in area= miguel

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Both of the frames are equal in area= miguel

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They have the same area

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They are all equal in area when formed correctly

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Both frames result in the same area.

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the area of the smaller two squares added together is equal to the size of the bigger one

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They can fit together if you try hard enough. Both squares can be added to make the biggest square.

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Both of the frames have the same area

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Both frames are equal in area, even when using different shapes.

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Both of the frames are equal when fixed and arranged, although both are made from different shapes

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Areas are the same.

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When the area of both small squares are added, it will equal to the bigger square.

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the areas are the same

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When put together correctly the squares can be formed with the pieces, also the areas are the same if the numbers was there

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When the areas of both little squares are combined together, the larger square is equal. - Miguel

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When the areas of both little squares are combined together, the larger square is equal. - Miguel

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Since the areas enclosed by the two frames are equal, and the areas of the purple triangles are equal then the sum of the areas of the two small squares is equal to the area of the larger square.

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Since the areas enclosed by the two frames are equal, and the areas of the purple triangles are equal then the sum of the areas of the two small squares is equal to the area of the larger square.

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The two squares are made from the 11 different shapes given. And when put together, the little squares can make up a bigger square

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When all 11 pieces are added (8 from the blue), (1 green), (1 pink), and (1 red), it will equal the two frames in area measurements.

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The bigger square is the result of the areas of both small squares being added together.

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The sum of the areas of both small squares is equal the area of the bigger square.