Snowflake Oa Coloring Houses
The number of ways to paint 4 houses using three colors is 18. Return 18 modulo (109+7) (109+7) which is 18. Q3.Minimum Segments Given is an array consisting of n intervals.
The ith interval is of type (a [i], b [i]). Also given is an integer k. There are n houses along the street, and we need to color every with one of 3 colors but there are 2 constraints: Adjacent houses need to have different colors Symmetric houses cannot have the same color.
So 1st and nth, 2nd and n - 1st etc. N is even and is the only input. Count the number of possible colorings modulo 1e+5.
This is most probably dp but the states proved to be difficult for. For a more interactive activity, consider printing out a snowflake scavenger hunt, where kids can search for hidden snowflakes throughout the house. Another creative idea is to use snowflake printables for educational purposes.
You can print out snowflake patterns and ask your child to count the number of sides or points on each snowflake. Couldn't solve this during a recent OA. How can we solve this problem? How can we manage the 2nd constraint that the houses at the same distance from ends must be colored differently? I tried by keeping a map of colors and their indexes and passing it as an argument to recursive call, that ofcourse gave TLE.
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