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

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Given a sequence is defined by the explicit definition LaTeX: t_n=\:n^2+nt n = n 2 + n-example-1

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Given a sequence is defined by the explicit definition LaTeX: t_n=\:n^2+nt n = n 2 + n-example-1
Given a sequence is defined by the explicit definition LaTeX: t_n=\:n^2+nt n = n 2 + n-example-2
Given a sequence is defined by the explicit definition LaTeX: t_n=\:n^2+nt n = n 2 + n-example-3
User Steve Carey
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Answer:


t_(4)=20

Explanation:

Given:

The
n^(th) term of the sequence is given as:


t_(n)=n^(2)+n

In order to find the fourth term of this sequence, we need to plug in 4 for
n in the above expression and solve.
This gives,


t_(4)=4^(2)+4\\t_(4)=16+4=20

Therefore, the fourth term of the sequence is
t_(4)=20.

User Ian Lotinsky
by
5.3k points
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