Sure! To break down the equation \( 424 \div 22 \) into smaller, friendlier equations, we can use a step-by-step approach. Here are up to 5 smaller equations that can help reach the solution:
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Estimate the Quotient: \[ 22 \times 20 = 440 \] (This shows that \( 22 \) times \( 20 \) is too high.)
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Try a Smaller Multiple: \[ 22 \times 19 = 418 \] (This is a product below \( 424 \).)
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Calculate the Remainder: \[ 424 - 418 = 6 \] (This tells us how much is left after multiplying.)
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Write the Division in Terms of Quotient and Remainder: \[ 424 = 22 \times 19 + 6 \]
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Express the Final Answer: \[ 424 \div 22 = 19 \text{ (with a remainder of 6)} \]
Thus, \( 424 \div 22 = 19\) with a remainder of \( 6\), or you could also express it as \( 19 \frac{6}{22}\).