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The main difference between recursive and explicit is that a recursive formula gives the value of a specific term based on the previous term while an explicit formula gives the value.

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The recursive formula of the given arithmetic sequence is, an=an−1+d a n = a n − 1 + d .

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The recursive formulas define the following parameters: The first term of the sequence. The pattern rule to get any term from its previous term.

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one difference between weekly and monthly growth rate is the rate at which it grows. at the end of every month the growth rate will be much higher than the weekly growth rate.

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the main difference between recursive and explicit is that a recursive formula gives the value of a specific term based on the previous term while an explicit formula gives the value of a specific term based on the position. A sequence is an important concept in mathematics.

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The recursive formula of the given arithmetic sequence is, an=an−1+d a n = a n − 1 + d .

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the  first term of the sequence.
The pattern rule to get any term from its previous term.

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Assuming the growth rate is constant and that there are 4 weeks in a month. then a weekly growth rate of 10% would translate into 46.41% monthly growth rate.

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The main difference between recursive and explicit is that a recursive formula gives the value of a specific term based on the previous term while an explicit formula gives the valu.

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the main difference between recursive and explicit is that a recursive formula gives the value of a specific term based on the previous term while an explicit formula gives the value of a specific term based on the position. A sequence is an important concept in mathematics.

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The main difference between recursive and explicit is that a recursive formula gives the value of a specific term based on the previous term while an explicit formula gives the value of a specific term based on the position.

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a recursive formula gives the value of a specific term based on the previous term while an explicit formula gives the value of a specific term.

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Find the recursive formula of the arithmetic sequence 1, 5/4, 3/2, 7/4, .... using the arithmetic sequence recursive formula. Solution:

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an arithmetic sequence is obtained by adding the common difference (d) to its previous term ((n - 1)th term). The recursive formula of the given arithmetic sequence is, an=an−1+d a n = a n − 1 + d .

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an arithmetic sequence is obtained by adding the common difference (d) to its previous term ((n - 1)th term). The recursive formula of the given arithmetic sequence is, an=an−1+d a n = a n − 1 + d .

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A recursive sequence is a sequence in which terms are defined using one or more previous terms which are given. If you know the nth term of an arithmetic sequence and you know the common difference , d , you can find the (n+1)th term using the recursive formula an+1=an+d .

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the recursive formula defines the first term of the specific sequence. and also defines the rule to get from a term to a previous term.

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-The first term of the sequence

-The pattern rule to get any term from its previous term

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A recursive formula can be defined by the first the first term of the sequence and the rule to get any term from the previous one.

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The recursive formulas define the following parameters: The first term of the sequence. The pattern rule to get any term from its previous term.

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The recursive formulas define the following parameters: The first term of the sequence. The pattern rule to get any term from its previous term.

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i would say one difference between weekly and monthly growth rate is the rate at which it grows. at the end of every month the growth rate will be much higher than the weekly growth rate.

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Assuming the growth rate is constant and that there are 4 weeks in a month, then a weekly growth rate of 10% would translate into

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If your growth is happening linearly, embrace it and describe it accurately by referring to its monthly growth in the absolute number of users.

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Assuming the growth rate is constant and that there are 4 weeks in a month, then a weekly growth rate of 10% would translate into 46.41% monthly growth rate.