Daniels Deleon
07/15/2024 · Elementary School

\( \sum _ { k = 1 } ^ { 1 } ( \frac { 7 } { 4 } j ^ { 4 } - \frac { 3 } { 8 } j ^ { 2 } + 81 \)

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\) The given expression is a summation with the upper limit of the index \( k \) being 1. This means that the summation will only include one term, since the lower limit is 1 and the upper limit is also 1. The term inside the summation is \( \frac{7}{4}j^4 - \frac{3}{8}j^2 + 81 \). Since there is only one term in the summation, we can simply evaluate this expression without summing it. Let's evaluate the expression: \( \frac{7}{4}j^4 - \frac{3}{8}j^2 + 81 \) Since there is no value given for \( j \), we cannot simplify this expression further without knowing the value of \( j \). If you provide a specific value for \( j \), I can calculate the exact value of the expression.

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\( \frac{7}{4}j^4 - \frac{3}{8}j^2 + 81 \)
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