What is the 30th term of the linear sequence below?

-5,-7,-9,-11,-13

The 30th term of the given linear sequence is -63 and this can be determined by using the nth term formula of the arithmetic operation.

Given :

Sequence ---  -5,-7,-9,-11,-13,...

The given sequence is in arithmetic progression whose difference is given by:

-7 - (-5) = d

d = -2

The nth term in the arithmetic progression is given by the formula:

where 'n' is the number of terms, 'a' is the first term, is the nth term, and 'd' is the difference.

Now, substitute the known terms in the above formula.

So, the 30th term of the given linear sequence is -63.

For more information, refer to the link given below:

link

-63

Step-by-step explanation:

This arithmetic progression

The formula is a+(n-1)d

a means the first value

n is the nth term

d is the difference

So a is -5

n is 30

d is -2

So let's substitute

-5+(30-1)-2

-5+(29)-2

-5-58

-63

Therefore the final answer is-63

Just follow the step and the general formula, you will get your final answer

yes

step-by-step explanation:

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