As per the given pattern in question figure , we can find the similar next position of given dice .
1, 2, 3 and 5 are adjacent to 4.
So 6 will be opposite to 4.
As per the given pattern in question figure , we can find the similar next position of given dice.
The question figure is similar to the Form ( 4 ).
As per the given pattern in question figure , we can find the similar next position of given dice .
The four triangular portions will combine to form a face of the type which lies opposite to the face bearing the circle.
As per the given above figure , we can see that Six cubes are visible.
Hidden cubes = 2 + 1 + 1 = 4
Hence , Total number of cubes = 6 + 4 = 10
As per the given pattern in question figure , we can find the similar next position of given dice .
The numbers 1, 2, 3 and 4 cannot be at the bottom when 5 is on the top.
Therefore, 6 will be at the bottom.
On the basis of following pattern in given dices , we can say that
The symbols ÷, D and O lie on the adjacent faces of the symbol + and hence these cannot be on the opposite face of +.
Considering all the four views of dice, it is clear that
? lies opposite O.
+ lies opposite ×.
÷ lies opposite ?.
On the basis of given all above information , we can say that
A solid cube is made using 64 small cubes.In 24 small cubes two sides would be seen.
On the basis of above given question , we can say that
The cubes of middle row will have no red colour ? 9 Cubes
The Central cube will have no colour
Now, out of 8 cubes, 4 cubes have either yellow or white colour.
As per the given all information in above question , we get
In layers I and IV four cubes each at the four corners will have three faces painted.
Hence , required answer will be option B .
On the basis of given all information in above question , we get
There are 4 + 4 = 8 cubes in layer ?1 and 4 + 4 = 8 cubes in Layer ? 4 which have one face painted green and one face painted red.
Thus there are 16 such cubes.
As per the given all information in question , we can say that
In Layers 1 and 4 the four cubes each in the centre have only one face painted. In Layers 2 and 3, eight cubes each in the centre have one face painted .
Thus, total number of cubes = 8 + 16 = 24
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