How does written division relate to multiplication?

It is a prerequisite, as shown in examples.

Can you explain the process of written division?

It involves breaking down numbers into equal parts.

84 divided by 4, 164 divided by 2, 15255 divided by 5.

With remainders and with decimals.

Practice with examples and learn backward calculations.

Understanding multiplication tables is crucial before attempting written division, as demonstrated by solving problems like 84 ÷ 4 and 164 ÷ 2 through backward calculations to find results like 21 and 82.
The video delves into a complex division problem, 15255 ÷ 5, illustrating a step-by-step breakdown to reach the result of 1051, while hinting at additional types of written division, including those involving remainders and decimals, for deeper exploration.

How does written division relate to multiplication?
It is a prerequisite, as shown in examples.
Can you explain the process of written division?
It involves breaking down numbers into equal parts.
What are some examples of written division?
84 divided by 4, 164 divided by 2, 15255 divided by 5.
What are the different types of written division?
With remainders and with decimals.
How can I improve my written division skills?
Practice with examples and learn backward calculations.

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Written division requires knowledge of multiplication tables as a prerequisite. An example of 84 divided by 4 is demonstrated, with calculations done backwards to find the result of 21. Another example of 164 divided by 2 is shown, with the process of finding the result of 82 through backward calculations explained.
A more complex division problem of 15255 divided by 5 is tackled, breaking down the numbers step by step to find the result of 1051. The video concludes by mentioning two other types of written division - with remainders and with decimals - available on the channel for further learning.