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Different 6 digit no. Are formed with the help of digit 2,3,5,7,4 and 0 without repetition of digit. Find the no. Of 6 digit perfect square no. That can be formed? explain ๐Ÿค•?
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Different 6 digit no. Are formed with the help of digit 2,3,5,7,4 and ...

Counting Perfect Square Numbers

- To find the number of 6-digit perfect square numbers that can be formed using the digits 2, 3, 5, 7, 4, and 0 without repetition, we must first find the possible combinations of these digits.

Finding Combinations

- There are 6 different digits to choose from, and we need to create a 6-digit number without repetition. Therefore, the total number of possible combinations is 6P6, which equals 720.

Identifying Perfect Squares

- A perfect square is a number that can be expressed as the square of an integer. To find the 6-digit perfect square numbers, we need to consider the possible combinations that result in a perfect square.

Calculating Perfect Square Numbers

- By considering the possible combinations of digits, we can identify the numbers that are perfect squares. For example, 302,704 is a perfect square (548^2 = 302,704).

- By calculating all the possible combinations and checking if they are perfect squares, we can determine the total number of 6-digit perfect square numbers that can be formed.

- The final count will give us the number of 6-digit perfect square numbers that can be created using the given digits without repetition.
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Different 6 digit no. Are formed with the help of digit 2,3,5,7,4 and ...
I tried but I don't think any direct solution is possible for this .
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Different 6 digit no. Are formed with the help of digit 2,3,5,7,4 and 0 without repetition of digit. Find the no. Of 6 digit perfect square no. That can be formed? explain ๐Ÿค•?
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