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Multiply : 10. 1001 xx 10. 01...

Multiply :
`10. 1001 xx 10. 01 `

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The correct Answer is:
To solve the multiplication of `10.1001` and `10.01`, we will follow these steps: ### Step 1: Remove the decimal points First, we will ignore the decimal points and multiply the numbers as if they were whole numbers. - `10.1001` becomes `101001` - `10.01` becomes `1001` ### Step 2: Multiply the whole numbers Now, we will multiply `101001` by `1001`. ``` 101001 x 1001 __________ 101001 (This is 101001 multiplied by 1) + 000000 (This is 101001 multiplied by 0, shifted one position to the left) + 101001 (This is 101001 multiplied by 1, shifted two positions to the left) + 000000 (This is 101001 multiplied by 0, shifted three positions to the left) ________________ 101102001 ``` ### Step 3: Count the decimal places Now we need to place the decimal point back in the result. - In `10.1001`, there are 4 digits after the decimal point. - In `10.01`, there are 2 digits after the decimal point. So, the total number of decimal places is `4 + 2 = 6`. ### Step 4: Place the decimal point We will place the decimal point in `101102001` such that there are 6 digits to the right of it. - Starting from the right, we count 6 digits: `101.102001`. ### Final Answer Thus, the final answer is: ``` 10.1001 x 10.01 = 101.102001 ``` ---
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