Complete the sequence:
We have hundreds of course questions with personalized recommendations + Account 100% premium
Complete the sequence:
To solve this problem, we'll identify the pattern in the sequence:
Now, let's work through each step:
Step 1: The sequence given is 1007, 1008, 1009. We observe that each number is 1 more than the previous one.
Step 2: Continuing this pattern, the next number after 1009 is .
Step 3: Similarly, we calculate the next numbers: and .
Therefore, the sequence can be completed as: .
Complete the sequence:
\( 1{,}007,\ 1{,}008,\ 1{,}009, \ \ldots \)
Look at the difference between consecutive terms! In this sequence: and . The pattern is adding 1 each time.
If numbers were decreasing (like 1009, 1008, 1007), you'd subtract the common difference instead. Always check if the sequence goes up or down!
Yes! Since we're adding 1 each time, counting up works perfectly: 1009 → 1010 → 1011 → 1012. This is the easiest method for sequences that increase by 1.
You skipped 1010! Remember to find the very next term after 1009, which is 1010. Then continue the pattern from there.
Usually 3 terms like in this problem, but always check the answer choices! They'll show you exactly how many terms you need to find.
Get unlimited access to all 18 Magnitude up to 10,000 questions, detailed video solutions, and personalized progress tracking.
Unlimited Video Solutions
Step-by-step explanations for every problem
Progress Analytics
Track your mastery across all topics
Ad-Free Learning
Focus on math without distractions
No credit card required • Cancel anytime