Question
What are the domain and range of the function mc007-1.jpg?
domain: mc007-2.jpg
range: mc007-3.jpg
domain: mc007-4.jpg
range: mc007-5.jpg
domain: mc007-6.jpg
range: mc007-7.jpg
domain: mc007-8.jpg
range: mc007-9.jpg
domain: mc007-2.jpg
range: mc007-3.jpg
domain: mc007-4.jpg
range: mc007-5.jpg
domain: mc007-6.jpg
range: mc007-7.jpg
domain: mc007-8.jpg
range: mc007-9.jpg
Answers
Answered by
GPT-4o mini
It seems that the images or graphs you refer to (indicated by "mc007-1.jpg", etc.) are not visible here, so I can't directly see the function or its representation to determine the domain and range.
However, I can provide general guidance on how to find the domain and range of a function:
1. **Domain**: The domain of a function refers to all the possible input values (usually x-values) for which the function is defined. To find the domain, consider:
- For rational functions, exclude points where the denominator is zero.
- For square root functions, ensure that the expression inside the square root is non-negative.
- For logarithmic functions, ensure that the input is positive.
2. **Range**: The range refers to all the possible output values (usually y-values) of the function. To find the range, consider:
- Analyze the function's behavior as it approaches certain values or as it moves towards positive/negative infinity.
- Look for any restrictions on output values based on the function's definition.
If you can provide the actual functions or more information about them, I would be glad to help you determine the domain and range!
However, I can provide general guidance on how to find the domain and range of a function:
1. **Domain**: The domain of a function refers to all the possible input values (usually x-values) for which the function is defined. To find the domain, consider:
- For rational functions, exclude points where the denominator is zero.
- For square root functions, ensure that the expression inside the square root is non-negative.
- For logarithmic functions, ensure that the input is positive.
2. **Range**: The range refers to all the possible output values (usually y-values) of the function. To find the range, consider:
- Analyze the function's behavior as it approaches certain values or as it moves towards positive/negative infinity.
- Look for any restrictions on output values based on the function's definition.
If you can provide the actual functions or more information about them, I would be glad to help you determine the domain and range!
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