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En una proporción geométrica continua, la suma de los cuatro términos es 700 y la diferencia entre los extremos es 280. Hallar la suma de los extremos.

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GinnyAnsweridn

Final answer:

To find the sum of the extremes in a geometric sequence, apply given conditions and equations to solve the values of the terms.


Explanation:

Sum of extremes in a geometric sequence: In a geometric sequence with four terms, the sum of all terms is given by a formula. Let's denote the terms as a, ar, ar^2, ar^3 where a is the first term, r is the common ratio.Given information application: Applying the given sum and difference conditions, you can form equations to solve for the values of the terms, leading to finding the sum of the extremes.Calculation: Solving the system of equations will provide the values of a and ar^3 which you can use to find the sum of the extremes.


Learn more about Geometric Sequences here:

https://brainly.com/question/35929527


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