What is the answer to solvefor a,a=\sum_{i=0}^7a_{i}(x)(x)x^i ?

The answer to solvefor a,a=\sum_{i=0}^7a_{i}(x)(x)x^i is a=\sum_{i=0}^7x^{i+2}a_{i}(x)

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solvefor a,a=\sum_{i=0}^7a_{i}(x)(x)x^i

solve for

a, a = i = 0 \sum 7 a_{i} (x) (x) (x) x^{i}

a = i = 0 \sum 7 x^{i + 2} a_{i} (x)

Solution steps

a = i = 0 \sum 7 a_{i} (x) (x) (x) x^{i}

Simplify

i = 0 \sum 7 a_{i} (x) (x) (x) x^{i} : i = 0 \sum 7 x^{i + 2} a_{i} (x)

a = i = 0 \sum 7 x^{i + 2} a_{i} (x)

x, y = f - 3

\frac{3}{4} x + 4 = 7

x - 1 \frac{7}{20} = \frac{7}{10}

2 x - 3 + 5 x - 1 = 7 x + 2 x - 10

\frac{x}{ab} + \frac{x}{b c} + \frac{x}{a c} - 1 = ab c - x (a + b + c)

What is the answer to solvefor a,a=\sum_{i=0}^7a_{i}(x)(x)x^i ?
The answer to solvefor a,a=\sum_{i=0}^7a_{i}(x)(x)x^i is a=\sum_{i=0}^7x^{i+2}a_{i}(x)