Answer :
To solve the numeric patterns provided, we need to identify the rule or sequence governing each set of numbers. Let's analyze each part individually:
4, 2, 10:
- This sequence might look tricky at first because the numbers seem unrelated. However, if we examine the sequence as operations between numbers, a possible pattern could be similar operations or a misinterpretation of the sequence, as numeric patterns usually have more terms. Without additional context or numbers, this sequence remains unclear.
24, 20, 16:
- This is an arithmetic sequence where each number is decreased by 4.
- To find the next number: 16 - 4 = [tex]12[/tex].
55, 50, 45:
- This is an arithmetic sequence where each number is decreased by 5.
- To find the next number: 45 - 5 = [tex]40[/tex].
100, 150, 200:
- This sequence increases by 50 each time.
- To find the next number: 200 + 50 = [tex]250[/tex].
980, 780, 680:
- Here, the sequence decreases by 200 initially and then by 100.
- If the pattern is to continue decreasing by the next hundred decrease: 680 - 100 = [tex]580[/tex].
1200, 1150, 1100:
- This sequence decreases by 50 each time.
- To find the next number: 1100 - 50 = [tex]1050[/tex].
In summary, while tackling numeric patterns, it's important to look for arithmetic operations such as addition or subtraction that occur consistently.
