Here we answer many questions about the sequence -182, -167, -152, -137... What type of sequence is -182, -167, -152, -137? What is the next number in the sequence -182, -167, -152, -137? What is the nth number in the sequence -182, -167, -152, -137? What is the sum of the first 20 terms in the sequence -182, -167, -152, -137? What is the sum of the first n numbers in the sequence -182, -167, -152, -137?
In addition, we will also give you the formula that is used to calculate the next number or the nth number in -182, -167, -152, -137, and the formula to calculate the sum of n numbers in -182, -167, -152, -137.
A sequence is a list of numbers in a pattern, and each number in the sequence is called a term. We will use "terms" and "numbers" interchangeably on this page.
So, what type of sequence is -182, -167, -152, -137? The sequence -182, -167, -152, -137 has a common difference of +15 between each term. We call this kind of sequence an arithmetic sequence. Below is an image illustrating the correlation between the arithmetic sequence -182, -167, -152, -137 and its common difference of +15.
Now, what is the next number in the sequence -182, -167, -152, -137? Below is the formula used to calculate the next number in an arithmetic sequence, such as -182, -167, -152, -137. The first term listed in the sequence is "a", the common difference is "d", and "n" is the nth term of the arithmetic sequence.
a + (n-1) × d = Next Term
As stated above, the common difference (d) between each term is +15. Furthermore, the next term in -182, -167, -152, -137 is the fifth term (5), and the first term is -182. When we enter these values into our formula, we get the following answer:
-182 + (5 - 1) × 15 = -122
Thus, the next number (term) in the sequence -182, -167, -152, -137 is -122. The tool below calculates the nth term of the sequence using the formula above. For example, type in 20 if you want the 20th term in the sequence -182, -167, -152, -137, or 100 if you want the 100th term in the sequence -182, -167, -152, -137.
Let's move on to our next question. What is the sum of the first 20 terms in the sequence -182, -167, -152, -137? We use the formula below to calculate the sum of the first n terms in an arithmetic sequence such as -182, -167, -152, -137. Again, note that the first term is "a", the common difference is "d", and "n" is the nth term of the arithmetic sequence.
(n/2)((2 × a) + (n - 1) × d) = Sum
When we enter the a, d, and n values into our formula, where n is equal to 20, we can calculate the sum of all numbers up through the 20th term in the sequence -182, -167, -152, -137, as seen below:
(20/2)((2 × -182) + (20 - 1) × 15) = -790
Therefore, the sum of all numbers up through the 20th term in the sequence -182, -167, -152, -137 is -790. Below is another tool we created to make these calculations easier for you. This tool can calculate the sum of any number of terms in the sequence -182, -167, -152, -137 using the formula mentioned above. For example, if you type in 50, then it will calculate the sum of the first 50 terms in the sequence -182, -167, -152, -137.
Arithmetic Sequence Calculator
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Sequence -181, -166, -151, -136
Here is the next sequence in our database that we have researched, defined, and explained for you.
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