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Un = (Un-1)2 for n = 3k+1
Un = Un-1 - 5 for n = 3k+2
Un = Un-1 + 1 for n = 3k
In other words,
- square the previous number
- subtract 5 from the previous number
- add 1 to the previous number
- repeat.
None. "Complete" implies that the number you are seeking is the LAST one: there can be no more after it. The sequence given above can be continued infinitely and so cannot be completed.
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What numbrt completes the sequence 20 5 30 6 42 7?
56 (just the next number, not the number that completes the sequence)
What number which best complete the sequence below is 20 5 30 6 42 7?
The number which best completes the sequence below is 20 5 30 6 42 7
Which best completes the sequence below is 20 5 30 6 42 7?
56
What is the sequence 3 9 4 5 25 20 21 441?
32=99-5=44+1=552=2525-5=2020+1=21212=441
What completes 140 75 35 17.5?
Not sure about "completes" because the sequence continues. The next number is 20 and you can verify that by fitting the following cubic equation: u(n) = 5*(-n3 + 36n2 - 257n + 558)/12 for n = 1, 2, 3, 4, ...
What numbrt completes the sequence 20 5 30 6 42 7?
56 (just the next number, not the number that completes the sequence)
Which number completes this sequence 20 5 30 6 42 7?
56
What number best completes the sequence 20 5 30 6 42 7?
54
What number best completes the sequence 2 9 3 14 4 19?
13 20 12
What number which best complete the sequence below is 20 5 30 6 42 7?
The number which best completes the sequence below is 20 5 30 6 42 7
3 9 4 5 25 20 21 441 sequence?
21 441 22 23 529 506
What number best completes the sequence 1 2 4 3 6 8 7 14 16?
17 19 20
What number best completes the sequence 1 10 2 20 3?
1, 10, 2, 20, 3, 30, 4, 40, 5, 50, and so on.
Which best completes the sequence below is 20 5 30 6 42 7?
56
Which of the following best completes the sequence 5 10 15 20?
The nth term is: 5n
What is the sequence 3 9 4 5 25 20 21 441?
32=99-5=44+1=552=2525-5=2020+1=21212=441
What completes 140 75 35 17.5?
Not sure about "completes" because the sequence continues. The next number is 20 and you can verify that by fitting the following cubic equation: u(n) = 5*(-n3 + 36n2 - 257n + 558)/12 for n = 1, 2, 3, 4, ...
