The original number is $9524367$.
We apply the transformation rules to each digit:
Let's transform each digit:
The new number formed by these transformed digits is $8446286$.
The digits in the new number $8446286$ are analyzed for frequency:
The digits that appear more than once are $8$, $4$, and $6$.
Therefore, there are 3 digits that appear more than once in the new number.
The rectangle represents a set of calculations that are common across all the given equations. Identify the calculations involved and solve the third equation on the same basis:
Select the option that is similar to the following numbers in a certain manner.
361, 729, 841
Four number triads have been given, out of which three are alike in some manner and one is different. Select the number triad that is different.
Choose the odd number out of the given options.
Identify the odd one from the following.
Identify the number that is different from the rest.
Four numbers have been given out of which three are alike in some manner, while one is different. Choose the odd one.