Solve this logic number sequence puzzle by guessing the correct digit:
f ( 8 0 8 0 ) f ( 1 3 5 7 ) f ( 2 0 2 2 ) f ( 1 9 9 9 ) f ( 6 6 6 6 ) = 6 = 0 = 1 = 3 = ?
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This is harder than the petals around the rose.
Yeah!I never did such difficult question before but It was a mistakes that I never think of holes and circles!Well,I keep on wondering why there is a donut with three holes.
Brilliant question!!
You can call it either holes or circles in a number
Not understand at all. Can'explain it much clearly?
This is similar to the "polar bears around a drinking hole" problem
Might Be....
Very nice question
@Kritarth Lohomi – Thanks friend
Just count the number of circles/holes in the given number
8080 = 6 (has 6 holes/circles , 2 holes/circles per number eight and 1 hole/circle per number zero
1357 = 0 (has 0 holes/circles)
2022 = 1 (has 1 holes/circles , 1 hole/circle of number zero)
1999 = 3 (has 3 holes/circles , 1 hole/circle per number nine)
6666 = 4 (has 4 holes/circles , 1 hole/circle per number six)
very nice answer
Take each digit of left numbers and add them e.g. In first column you will get
8+1+2+1=12/2=6
Similarly for 2nd column
0+3+0+9=12/2=6
For 3rd column we write
8+5+2+9=24/4=6
And for 4rt column it is
0+7+2+9=18/3=6
Thus for answer column
6+0+1+3=10%6=4
Your answer seems most logical. Cheers. :)
count the cirles in each given numbers ..... -_- !
Its hard to understand
Orange Genus 3 Surface= 3holes 8080= 6holes 1357= theres no hole so its zero 2022= 1hole 1999= 3holes and 6666= 4holes yes i got the logic behind that... :)
This is a trick question. It's not about what we typically think of as a sequence. It's simply counting the number of circles in the numbers. 6666 has four circles.
The number 8 is two circles
A zero is one
Both 6 and 9 have one circle each.
.
6666 = 4
if 2022 = 1 so 0=1 and any shape close to the shape of zero like ; 1999=3 as there is 3 nines and 9 has shape close to 0 exactly the 6 so 6666= 4
Wow... I never thought of that solution... but I got it right.... The first thing that got in my mind was how many were the same digits... but when I read the solutions... I remembered that... hehehe
The number of holes in each number set is the answer
No. Of loops in given number
Really,it is a nice prblm..
Cryptography isn't my cup of tea, I'll take a math problem anyway.
This is an amazing question but makes us so critical to think.
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The number on the right is actually the number of "holes" in the number on the left.
8080= 6 holes, 2 in each 8 and 1 in each 0
Hence, 6666=4 1 hole in each of the 4 sixes.
Cheers! :)