Question

in an ap an= 3n+2 then find 12th term
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Answer 1

Step-by-step explanation:

$nth \: term = 3n + 2 \\ 12th \: term = 3(12) + 2 \\ = 38$

Answer 2

The 12th term in an AP is 38

Explanation:

Given that the nth term of an AP is $a_n=3n+2$

We need to determine the 12th term of the arithmetic progression.

The value of 12th term:

The value of 12th term can be determined using the nth term of an AP $a_n=3n+2$

The value of 12th term can be found by substituting n = 12 in the nth term of an AP $a_n=3n+2$

Thus, substituting n = 12, we get,

$a_{12}=3(12)+2$

Simplifying the terms, we have,

$a_{12}=36+2$

$a_{12}=38$

Thus, the value of the 12th term of the arithmetic progression is 38

Learn more:

(1) In an A.P. an = 3n +2 then find the 12th term

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(2) In an AP an=3n+2 then find 12th term​

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