Function b is incorrect while the others are accurate after reviewing their simplifications. Recall that to simplify an expression means to rewrite it by combing terms or exponents; F (x)=2.3 (8)^ {\frac {1} {2}x}=2.3 (4)^ {x} f (x)= 2.3(8)21x =2.3(4)x is not.
The rules for exponents may be. Click here 👆 to get an answer to your question ️ which exponential functions have been simplified correctly? The exponential functions that have been simplified correctly are a, c, d, and e.
Let's go through each of these exponential functions to see which ones have been correctly simplified. To determine if the given exponential functions have been simplified correctly, we will check each one step by step: Function 2 and function 5 have been simplified incorrectly. This article will delve into identifying correctly simplified exponential functions, exploring common pitfalls, and providing examples to solidify understanding.
Which exponential functions have been simplified correctly? F ( x ) = 5 3 16 x = 5 ( 2 3 2 ) x Which of the following functions represent exponential growth? F (x)=5\sqrt [3] {16}^ {x}=5 (2\sqrt [3] {2})^ {x} f (x)= 53 16x = 5(23 2)x is correctly simplified.
Instruction and assignment learn with flashcards, games, and more — for free. Which functions are equivalent to f (x)=∜162^x? The functions that have been simplified correctly are function 1, function 3, and function 4.