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What is the 30th term of the arithmetic series 3, 5, 7, …?

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Answer: 61

Explanation:

The nth term of an arithmetic sequence is calculated by :


t_(n) =
a + (n-1)d

where :

a = first term = 5

d = common difference = 2

n = number of terms

There, the 30th term will be


t_(30) =
a + (30-1)d


t_(30) =
a + 29d


t_(30) = 3 +29(2)


t_(30) = 3 + 58


t_(30) = 61

User Mohamed Jakkariya
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