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An arithmetic sequence.

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Q: What is it where you find terms by adding the common difference to the previous terms?
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Related questions

How do you find the common difference between two adjacent terms?

Subtract the previous one from the current one.


What number is next 1 4 10 22?

One possibility is that the sequence continues: 46, 94, 190, ... The difference between the given terms is 3, 6, 12; so the sequence continues by doubling the previous difference: 24, 48, 96, ... and adding it to the previous number.


What is the difference between any two successive terms in a arithmetic sequence?

It is the "common difference".It is the "common difference".It is the "common difference".It is the "common difference".


What is the difference between bill and invoice?

What is the difference between Invoice & Bill, in common terms. What is the difference between Invoice & Bill, in common terms.


How is the procedure for adding like terms is similar to the procedure for adding fractions?

Adding like terms can be like adding fractions. You can only add fractions with a common denomonator. You can only combine terms together if they are like. Think of like terms as denomonators. You can only add if they are like.


What is the definition of common difference in simple terms?

weena


The difference of tectonic plates and crustal plates?

There is no difference in the common usage of these terms.


How can you determine whether the arithmetic sequence has a positive common difference or a negative common difference?

If the terms get bigger as you go along, the common difference is positive. If they get smaller, the common difference is negative and if they stay the same then the common difference is 0.


What is a sequence in which a common difference separates terms?

arithmetic sequence


What is the difference between adding like terms and multipling like terms?

It is: 2x and 5x are like terms Addition: 2x+5x = 7x Multiplication: 2x*5x = 10x2


What is a sequence where consecutive terms have a common difference?

1 2 3 4 5 6 7 8 9 10 11 12 The common difference between consecutive terms is 1.


Is geometric sequence multiplying and dividing?

A geometric sequence (aka Geometric Progression or GP) is one where each term is the previous term multiplied by a constant (the common difference) As division is the inverse of multiplication, each term can also be said to be the previous term divided by the reciprocal of the constant. The sum Sn of n terms of a GP can be found by: Sn = a(1 - rⁿ)/(1 - r) = a(rⁿ - 1)/(r - 1) where: a is the first term r is the common difference n is the number of terms If the value of the common difference is between -1 and 1 (ie |r| < 1), then the sum of the GP will be finite since as n→ ∞ so rⁿ → 0, and will be: S = a/(1 - r)