How to apply the compostion of two functions

The video tutorial explains the concept of function composition using G of F, represented as G of F of X. The instructor uses a mnemonic involving the word 'golf' to help remember the concept. The tutorial demonstrates how to plug the F of X function into the G of X function, using examples to illustrate the process. It emphasizes understanding inputs in functions and concludes with a final explanation of the concept.

How can you remember the relationship between 'G of F' and 'golf' as mentioned in the text?

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What is the value of 'G of three' when 'G of X' is defined as '-X + 1'?

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Explain the process of finding 'G of F of X' using the example provided in the text.

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What does the term 'G of F of X' represent in the context of functions?

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What does the function 'F of X' equal in the example given, and how does it affect 'G of F of X'?

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