Long Division Math Trick - how to do long division directly EASILY! | Summary and Q&A

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August 21, 2020
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tecmath
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Long Division Math Trick - how to do long division directly EASILY!

TL;DR

Learn a quicker method for long division that eliminates unnecessary steps, making division calculations faster and easier.

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Key Insights

  • ➗ The quicker long division method involves using the closest tens number to the divisor, which simplifies the division process.
  • 🍵 Remainders are handled by carrying them over to the next division step, ensuring a more accurate quotient.
  • 💄 This method can be used for any division problem, making it a versatile and efficient technique.
  • 🐎 With practice, this method can significantly speed up the long division process and make it less cumbersome.
  • ⌛ The traditional long division method can be time-consuming and complicated, making this quicker method a valuable alternative.
  • 🫵 The video provides step-by-step examples to guide viewers through the process and help them understand the technique.
  • ➗ While there are a few tweaks and adjustments to learn, this quicker long division method ultimately makes division calculations easier and more efficient.

Transcript

good day welcome to the tech math Channel I'm Josh in this video we're going to be having a look at long division but not the long division you're probably used to this is a way of doing long division directly without all that messing around it does have a little bit of a trick to it uh it does take probably one or two equations to get used to but ... Read More

Questions & Answers

Q: How does this quicker long division method work?

The method involves finding the closest tens number to the divisor and using that instead. This eliminates the need for multiple subtraction steps and makes the division process faster.

Q: What happens with remainders in this method?

Remainders are handled by carrying them over to the next division step. The remainder becomes part of the next dividend, allowing for a more accurate quotient.

Q: Is this method suitable for all division problems?

Yes, this method can be used for any division problem. It streamlines the long division process and makes it easier to calculate quotients and remainders.

Q: Are there any limitations to this quicker long division method?

While this method is faster and more efficient, it does require a bit of practice to get used to the pattern and understand how to handle remainders. However, with some practice, it becomes a reliable and efficient method for long division.

Summary & Key Takeaways

  • This video introduces a quicker method for long division that eliminates unnecessary steps and simplifies the process.

  • The method involves finding the closest tens number to the divisor and using that instead, resulting in faster division calculations.

  • The video provides step-by-step examples to demonstrate the technique and shows how to handle remainders.

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