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What is the nth term for 13 22 31 20 49?
+9
What is the nth term of 1 7 17 31 49?
2n^2-1
What is the nth term formula for the sequence 13 29 25 31 37?
As given, the sequence is too short to establish the generating rule. If the second term was 19 and NOT 29, then the nth term is tn = 6*n + 7 or 6(n+1)+1
What is the term of 3 10 17 24?
The nth term is 7n-4 and so the next number in the sequence is 31
What is the nth term for 11 21 31 41?
10n + 1
What is the nth term for the sequences 7 13 19 25?
The nth term is 6n+1 and so the next term will be 31
What is the nth term for 13 22 31 20 49?
+9
What is the nth term for the sequence 22 13 4 -5 -14?
the nth term is = 31 + (n x -9) where n = 1,2,3,4,5 ......... so the 1st term is 31+ (1x -9) = 31 - 9 =22 so the 6th tern is 31 + (6 x -9) = -23 Hope this helps
What is the nth term of 1 7 17 31 49?
2n^2-1
What is the nth term for 30292827?
31 - n
What is the nth term for the sequence 10 17 24 31 38?
The nth term in the arithmetic progression 10, 17, 25, 31, 38... will be equal to 7n + 3.
What is the nth term formula for the sequence 13 29 25 31 37?
As given, the sequence is too short to establish the generating rule. If the second term was 19 and NOT 29, then the nth term is tn = 6*n + 7 or 6(n+1)+1
What is the nth term for 1 7 13 31 49?
There are infinitely many possible answers. the simplest polynomial is Un = -n4 + 12n3 - 47n2 + 78n - 41
Nth term for 11 ,31,51,72?
The given sequence is 11, 31, 51, 72 The nth term of this sequence can be expressed as an = 11 + (n - 1) × 20 Therefore, the nth term is 11 + (n - 1) × 20, where n is the position of the term in the sequence.
Nth term of the sequence 5 7 17 19 29 31?
5 to 7 is 27 to 17 is 1017 to 19 is 219 to 29 is 1029 to 31 is 2there fore following the pattern the nth term is 4131 to 41 is 10
What is the term of 3 10 17 24?
The nth term is 7n-4 and so the next number in the sequence is 31
What is the nth term of -4 -1 4 11 20 31?
To find the nth term of the sequence -4, -1, 4, 11, 20, 31, we first identify the pattern in the differences between the terms: 3, 5, 7, 9, 11, which increases by 2 each time. This suggests a quadratic relationship. The nth term can be expressed as ( a_n = n^2 + n - 4 ). Thus, the nth term of the sequence is ( a_n = n^2 + n - 4 ).
