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The most common mistake is forgetting to call `SetRedraw(TRUE)` after calling `SetRedraw(FALSE)`. This leaves the control or window in a non-updating state, which can be confusing for the user. Always ensure that every `SetRedraw(FALSE)` call has a corresponding `SetRedraw(TRUE)` call, preferably within a `TRY...FINALLY` block as mentioned earlier.
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So, how does this apply to **20 x 14**? We can break down 14 into 10 + 4. Now our problem looks like this: 20 x (10 + 4). Using the distributive property, we can rewrite this as (20 x 10) + (20 x 4). Let's tackle each part separately. First, 20 x 10 is quite straightforward. When multiplying by 10, you simply add a zero to the end of the other number. So, 20 x 10 = 200. Next, we need to calculate 20 x 4. If you know your multiplication facts, you might already know that 2 x 4 = 8. Therefore, 20 x 4 = 80 (we just add a zero because we're multiplying 20, not 2). Now we have (20 x 10) + (20 x 4) = 200 + 80. Adding these two numbers together is simple: 200 + 80 = 280. Therefore, **20 x 14 = 280**. This method is great because it breaks the problem down into smaller, easier-to-solve parts, reducing the chances of making a mistake. Plus, it helps you understand the underlying principles of multiplication, rather than just memorizing steps. By understanding the distributive property, you can apply this technique to a wide range of multiplication problems, even with larger numbers. Remember, practice makes perfect, so try breaking down different multiplication problems to get comfortable with this method.
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