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Compute of 69696 xx 9999=?...

Compute of `69696 xx 9999=?`

A

696980304

B

666890304

C

695800304

D

696890304

Text Solution

AI Generated Solution

The correct Answer is:
To compute \( 69696 \times 9999 \), we can use a simpler approach by rewriting \( 9999 \) as \( 10000 - 1 \). This allows us to use the distributive property of multiplication. ### Step-by-Step Solution: 1. **Rewrite the multiplication**: \[ 69696 \times 9999 = 69696 \times (10000 - 1) \] 2. **Apply the distributive property**: \[ 69696 \times 9999 = 69696 \times 10000 - 69696 \times 1 \] 3. **Calculate each term**: - First term: \[ 69696 \times 10000 = 696960000 \] - Second term: \[ 69696 \times 1 = 69696 \] 4. **Subtract the second term from the first**: \[ 696960000 - 69696 \] 5. **Perform the subtraction**: - Align the numbers: \[ \begin{array}{r} 696960000 \\ - \quad 69696 \\ \hline \end{array} \] - Start subtracting from the rightmost side: - From the last digit: \( 0 - 6 \) (borrow) - Continue this process until you reach the leftmost digit. After performing the subtraction, we find: \[ 696960000 - 69696 = 696890304 \] ### Final Answer: \[ 69696 \times 9999 = 696890304 \]
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