Use the graphs of f and g to find f left parenthesis negative 2 right parenthesis plus g left parenthesis negative 2 right parenthesis .f(−2)+g(−2).

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Part 1

f left parenthesis negative 2 right parenthesis plus g left parenthesis negative 2 right parenthesisf(−2)+g(−2)equals=enter your response here

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Part 1

-6-4-2246-6-4-2246xyf(x)g(x)


To solve \( f(-2) + g(-2) \) using the graphs of \( f \) and \( g \), you need to find the values of both functions at \( x = -2 \).

1. Look at the graph of \( f(x) \) and find the y-coordinate when \( x = -2 \). This gives you \( f(-2) \).
2. Look at the graph of \( g(x) \) and find the y-coordinate when \( x = -2 \). This gives you \( g(-2) \).
3. Add the two values together: \( f(-2) + g(-2) \).

### Without the graph, here's the general approach:
- Identify the value of \( f(-2) \) from the graph by finding where the curve of \( f \) passes when \( x = -2 \).
- Similarly, identify the value of \( g(-2) \) by finding the corresponding y-value on the graph of \( g \) at \( x = -2 \).
- Sum these values to get the final answer.

Since you mentioned the coordinates (-6,-4,-2,2,4,6), you would locate the graph points and sum the values for \( f(-2) \) and \( g(-2) \).

If you need further help, could you upload the graph? I can then extract the values directly from it!

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Do you want more detailed steps on interpreting graphs, or need help with the exact values? 

Here are 5 related questions:
1. How do you evaluate a function at a specific point using a graph?
2. What is the process of adding function values graphically?
3. Can the value of a function at a point be negative?
4. What is the significance of the y-intercept in function graphs?
5. How does a shift in the graph affect the function's value?

**Tip**: When working with graphs, always check if the function is continuous or has any sharp turns or gaps.

Use the graphs of f and g to find f(−2) + g(−2).

Learn how to find the sum of f(-2) and g(-2) using graphs of functions. This problem involves interpreting the values of two functions at a specific point and summing them together. Suitable for students in Grades 8-10.

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