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Given a sequence is defined by the explicit definition t_n= n^2+nt n = n 2 + n, find the 4th term of the sequence. (i.e. t_4t 4)

A. 4


B. 8


C. 20


D. 1806

Given a sequence is defined by the explicit definition t_n= n^2+nt n = n 2 + n, find-example-1
User Avim
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5.2k points

2 Answers

3 votes

*100% CORRECT ANSWERS

Given a sequence is defined by the explicit definition t_n= n^2+nt n = n 2 + n, find-example-1
Given a sequence is defined by the explicit definition t_n= n^2+nt n = n 2 + n, find-example-2
Given a sequence is defined by the explicit definition t_n= n^2+nt n = n 2 + n, find-example-3
User Tigerswithguitars
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4.9k points
3 votes

Answer:

Question 1: 20

Question 2: 27

Explanation:

Question 1:

Given a sequence is defined by the explicit definition
t_(n) = n^(2) + n

Therefore, the 4th term i.e.
t_(4) = 4^(2) + 4 = 20 (Answer)

So, the third option is correct.

Question 2:

Given a sequence is defined by the explicit definition
t_(n) = 2^(n) - n

Therefore, the 5th term i.e.
t_(5) = 2^(5) - 5 = 27 (Answer)

So, the third option is correct.

User Fakhar Iqbal
by
5.3k points
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