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Interesting logic test. Who can help?
Based on the logic of the example below you need to complete the task:
Create the row with 10 dots. Change their visual appearance to meet the following requirements:
Requirement 1 – all dots are divided into 2 groups
Requirement 2 – each dot from group 1 has 2 types of visual properties
Requirement 3 – the whole row has one accent dot
Requirement 4 – all dots in group 2 have 3 levels of hierarchy
Requirement 5 – horizontal division (x axis) of the whole row should be asymmetrical
Based on the logic of the example below, you need to complete the task:
Create a row with 10 points. Change their appearance to meet the following requirements:
Requirement 1 - all points are divided into 2 groups
Requirement 2 - each point from group 1 has 2 types of visual properties that are not in group 2
Requirement 3 - the entire row has one accent point
Requirement 4 - all points in group 2 have 3 levels of hierarchy
Requirement 5 - horizontal division (x-axis) of the total row should be asymmetrical
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Requirement 1 - all points are divided into 2 groupsWe make 2 blocks separated by free space.
Requirement 2 - each point from group 1 has 2 types of visual properties that are not in group 21st group contains 7 points.
Requirement 3 - the whole row has one accent point10th point - light green.
Requirement 4 - all points in group 2 have 3 levels of hierarchysize: 1x, 3x, 2x bottom justified.
Requirement 5 - horizontal division (x-axis) of the entire row must be asymmetrical(it seems like they already did it? ... in paragraph 4)
The idea is this:
Implementation, of course, should be better. Ideally, do without color.
1. all points are divided into 2 groups
Color / Black
2. each point from group 1 has 2 types of visual properties that are not in group 2
shape, color
3. the whole row has one accent point
additional contour
4. all points in group 2 have 3 levels of hierarchy
tree down
5. horizontal division (x-axis) of the whole row should be asymmetric
here I don’t know what to do if it turns out to be 5 and 5 without hierarchy
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