Complete the sequence:
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Complete the sequence:
To solve this problem, we'll follow these steps:
Let's work through these steps:
Step 1: The sequence is clearly a series of consecutive numbers.
Step 2: The last given number is .
Step 3: Continuing from , the next number is .
Similarly, the next number after that is , and the next number after that is .
The numbers that come after in this sequence are: .
Complete the following sequence:
\( 1,3.\ldots \)
Look at the difference between consecutive numbers: 451 - 450 = 1, and 452 - 451 = 1. Since the difference is consistently 1, the pattern is adding 1 each time.
Then you'd have a different pattern! Always check the actual differences between the given numbers first. In that case, you'd be adding 2 each time instead of 1.
Follow what the question asks for. In this case, you typically continue the pattern for three more terms unless told otherwise. The pattern continues indefinitely: 453, 454, 455, 456, 457...
Yes! If you see something like , that's consecutive numbers decreasing by 1. Always check if numbers are increasing or decreasing.
Write out your pattern first! For example: 'Each number is 1 more than the previous.' Then apply this rule step by step to find the next numbers.
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