3. $$ \operatorname{Let} x=-\frac{5}{6} $$ and $$ y=\frac{4}{3} \quad \int_{-\frac{8}{8}}^{x} $$

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To solve the integral $$ \int_{-\frac{8}{8}}^{x} f(t) \, dt $$ where $$ x = -\frac{5}{6} $$, we first need to clarify the function $$ f(t) $$ that we are integrating. Since the function is not provided, I will assume it is a general function $$ f(t) $$.

1. **Identify the limits of integration:**
   - The lower limit is $$ -\frac{8}{8} = -1 $$.
   - The upper limit is $$ x = -\frac{5}{6} $$.

2. **Set up the integral:**
   $$
   \int_{-1}^{-\frac{5}{6}} f(t) \, dt
   $$

3. **Evaluate the integral:**
   Since we do not have a specific function $$ f(t) $$, we cannot compute a numerical value for the integral. However, if you provide a specific function $$ f(t) $$, I can help you evaluate the integral.

Please provide the function $$ f(t) $$ for further assistance.
Cannot determine the value of the integral without knowing the function $$ f(t) $$.

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