0
What else can I help you with?
What is the nth term of 2 10 26 50 82?
t(n) = 4n2 - 4n + 2
What is the nth term of 14 23 32 and 41?
It is: 9n+5 and so the next term is 50
What is the nth term for 14 23 32 41 50?
5+9n
What is the nth term 2 8 18 32 50?
There are infinitely many possible answers, but the simplest is Un = 2n2
A sequence begins 2 8 18 32 50 What is its nth term?
the sequence is Un=2n2
What is the nth term of 2 10 26 50 82?
t(n) = 4n2 - 4n + 2
What is an example of a nth term?
Nth term With the nth term you substitute the n for the term number (e.g. 50) so the 50th term in 2n+3 would be 2x50+3=103
What is 26 percent off of 50?
26% of 50 is 13 and so 50-13 = 37
What is the nth term of 14 23 32 and 41?
It is: 9n+5 and so the next term is 50
Find the percent decrease from 50 to 37?
double both so 50 to 37 = 100 to 74 then 100 - 74 = 26 Answer: 26% decrease
What is the 9th term in the quadratic sequence 2 5 10 17 26?
To find the nth term in a quadratic sequence, we first need to determine the pattern. In this case, the difference between consecutive terms is increasing by 3, 5, 7, 9, and so on. This indicates a quadratic sequence. To find the 9th term, we need to use the formula for the nth term of a quadratic sequence, which is given by: Tn = an^2 + bn + c. By plugging in n=9 and solving for the 9th term, we can find that the 9th term in this quadratic sequence is 74.
What is the nth term of 50 49 46 41 34?
-n2+2n+49
What is the percent decrease from 50 to 37?
26 percent.
What is the nth term of -2-8-18-32-50?
The sequence given is -2, -8, -18, -32, -50. To find the nth term, we first observe the differences between consecutive terms: -6, -10, -14, -18, which show that the second differences are constant at -4. This indicates that the nth term can be expressed as a quadratic function. By fitting the sequence to the form ( a_n = An^2 + Bn + C ), we find that the nth term is ( a_n = -2n^2 + 2n - 2 ).
What is the nth term for 14 23 32 41 50?
5+9n
What is the nth term for the sequence -2 -8 -18 -32 -50?
To find the nth term of the sequence -2, -8, -18, -32, -50, we first observe the differences between consecutive terms: -6, -10, -14, -18. The second differences (which are constant at -4) suggest that the nth term can be represented by a quadratic function. The general form is ( a_n = An^2 + Bn + C ). Solving for coefficients A, B, and C using the first few terms gives the nth term as ( a_n = -2n^2 + n ).
What is the 50 term for 2 7 12 17?
The sequence goes up by 5 each time; the first term is two. So the nth term is 2 + 5n. n=50 => 2+50*5 = 252.
