Sigma Interpretation: f(x)=X^2, j=1, n=4

In summary, the formula for Sigma Interpretation is ∑j=1n f(x), where j represents the starting value of the index and n represents the ending value. The function used in this Sigma Interpretation is f(x)=x^2, and it is used in mathematics to calculate the sum of a function over a range of values, commonly in calculus and statistics.
  • #1
neotriz
15
0
I just need a quick clarification on how to read this function

f(x) = sigma of X^2, starting at j=1, and n

so does that mean that f(3) would equal to 36, if n=4?
 
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  • #2
I forgot to mention that this is a DeJong Equation, and I need to implement in the matlab
 
  • #3
Are you sure this is the function:

[tex]f(x)=\sum^{n}_{j=1}x^{2}[/tex]

The term is independing of the sum, so the function is just:

[tex]f(x)=nx^{2}[/tex]
 

FAQ: Sigma Interpretation: f(x)=X^2, j=1, n=4

What is the formula for Sigma Interpretation?

The formula for Sigma Interpretation is: j=1nf(x)

What does the value of j represent in Sigma Interpretation?

The value of j represents the starting value of the index in the summation, in this case it is 1.

What is the meaning of n in Sigma Interpretation?

The value of n represents the ending value of the index in the summation, in this case it is 4. This means the summation will be calculated from j=1 to j=4.

What is the function used in this Sigma Interpretation?

The function used in this Sigma Interpretation is f(x)=x^2. This means that the function will be squared for each value of x, and then summed from j=1 to j=4.

How is Sigma Interpretation used in mathematics?

Sigma Interpretation is used in mathematics to represent the summation of a function over a range of values. It is commonly used in calculus and statistics to calculate the total of a series of values or to find the area under a curve.

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