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4/10 Dots

Complete the matrix

Dotted shapes rotate 45 degrees to the right.

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What is ziuq spelt backwards?

Comments (13)

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Emmasays...

Bro!!! I'm only 12 and I still knew it was B, it said 43.36% of the people got it right. I love the game though.

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Justinsays...

Just checking, do the dotted lines rotate at 45 degree and the solid ones at 90, with the dotted ones hiding the solid ones?

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Mesays...

F is clearly the better choice. There's no reason in the world to think "Oh, I'm supposed to imagine that the solid line figure just disappears behind the dotted line figure, but that it's still present and that it rotates once in each square going left to right." A solid figure wouldn't disappear behind broke figure. Why would your puzzle require people to make an incorrect assumption to solve it?

There's no reason even to assume that the solid line figure exists when it can't be seen.

The pattern is this: there must be two solid lines at perpendicular angles in each row.

The other transformations remain the same.

That leads to F.

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hannasays...

The answer should be F, not B. The pattern is when there is solid line, rotate 90 degree, it does not matter with whether the position is next to each other or not. Dotted lines rotate 45 degrees.

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Admin
IQTLsays...

The case for option B is stronger, as it outlines transformations that start from the leftmost cell for both the solid line and the dotted line.

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Aaronsays...

to answer why its not F. you are forgetting to do a rotation. you are assuming that from the far left square to the far right one it only rotates 90 degrees once. but you are forgetting that it rotates once already to go behind the dotted line in the middle square. and then once again to become horizontal while the dotted line rotates another 45 degrees clockwise.

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bernardosays...

A solid line form, single or cross, rotates 90 % moving linearly within each row. A dotted line form, cross tick or single, rotates 45 % clockwise moving linearly from left to right within each row and obscures a solid line that it overlaps.

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