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To solve this problem, we will use the concept of dividing a number by itself to achieve a result of . The given equation is:
According to the division property, a number divided by itself is . Therefore, for the equation to hold true, the unknown must equal . This is because:
Now, considering the multiple-choice options provided:
Therefore, the correct answer is that the value of the unknown is , corresponding to Choice 4.
Through this analysis, we conclude that the correct answer to the problem is indeed .
203
\( 1\times1000= \)
Great question! You're thinking of 203 ÷ 1 = 203, but we need the result to be 1, not 203. When we want any number divided by something to equal 1, that 'something' must be the original number itself.
Division by zero is undefined in mathematics! You can never divide any number by 0. It doesn't give you 1 or any other number - it simply has no mathematical meaning.
Think of it this way: 'How many groups of 203 can I make from 203 items?' The answer is exactly 1 group! So .
Yes! Any non-zero number divided by itself equals 1. Whether it's , , or , the pattern is always the same.
Let's check: , which is not equal to 1. Only when the divisor exactly matches the dividend (203) do we get the result of 1.
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