Sequences / Skips up to a million: Jumps of 1,000

To solve this problem, we'll analyze the pattern of the given sequence:

• Step 1: Identify the pattern in the sequence.
• Step 2: Calculate the common difference.
• Step 3: Apply this pattern to find the next numbers.

Step 1: Examine the given sequence: $57,000, 58,000, 59,000$.

Step 2: The difference between consecutive terms is $58,000 - 57,000 = 1,000$ and $59,000 - 58,000 = 1,000$. Therefore, the common difference is $1,000$.

Step 3: To find the next terms, add $1,000$ to the last term:

• Add $1,000$ to $59,000$ to get $60,000$.
• Add $1,000$ to $60,000$ to get $61,000$.
• Add $1,000$ to $61,000$ to get $62,000$.

Thus, the complete sequence is: $60,000, 61,000, 62,000$.

Therefore, the solution to the problem is: $60,000, 61,000, 62,000$.

To solve the sequence problem, we follow these steps:

• Step 1: Determine the pattern of the sequence by finding the common difference.
• Step 2: Use the common difference to find the next terms.

Step 1: The first number in the sequence is 715,347, and the second is 714,347. Subtract the second from the first:
$715,347 - 714,347 = 1,000$.
This indicates that each term is 1,000 less than the previous term.

Step 2: To find the next numbers in the sequence, continue subtracting 1,000 from the last known term:
- Third term: $714,347 - 1,000 = 713,347$.
- Fourth term: $713,347 - 1,000 = 712,347$.
- Fifth term: $712,347 - 1,000 = 711,347$.

Thus, the next three terms in the sequence are $713,347$, $712,347$, and $711,347$.

Therefore, the correct completion of the sequence is: $713,347, 712,347, 711,347$.

To solve this problem, we'll follow these steps:

• Step 1: Identify the increment between the given sequence numbers.
• Step 2: Use this increment to find the next numbers in the sequence.

Let's work through each step:

Step 1: Identify the increment.
The sequence begins with $582,985$ and $583,985$. Calculate the difference between these numbers:
$583,985 - 582,985 = 1,000$.
Thus, each number in the sequence increases by 1,000.

Step 2: Extend the sequence.
Starting from the last given number $583,985$, add 1,000 to find the subsequent numbers:

• The next number is $583,985 + 1,000 = 584,985$.
• The following number is $584,985 + 1,000 = 585,985$.
• Continue this process: $585,985 + 1,000 = 586,985$.

Therefore, by continuing the arithmetic pattern, the completed sequence is:
$584,985, 585,985, 586,985$.

Matching this result with the given choices, the correct answer is choice 3, which is:
$584,985, 585,985, 586,985$.