The natural exponential function is an exponential function with the base . If the function is transformed to , the new value of the function at is _______.
Answer & Analysis
Analysis
Question Analysis
This problem assesses the understanding of the transformation of the natural exponential function and its value at a specific point.
Key Concept Explanation
The standard form of the natural exponential function is . When the function is transformed to , it is vertically stretched by a factor of 2. The value of the function at can be found by substituting into the transformed function.
Step-by-step Solution
1. Start with the transformed function:
Click "Show Answer" to reveal the answer and analysis
Want More Practice Questions?
Access thousands of practice questions with detailed explanations on Scholardog.