Find the Domain x=12000e^(6.79*8)

Problem

x=12000*e^(6.79⋅8)

Solution

1. Identify the type of expression provided. The expression x=12000*e^(6.79⋅8) is a constant numerical value, as it contains no variables on the right-hand side.

2. Determine the context of the task. In the context of a function ƒ(t)=12000*e^(6.79*t) the domain refers to the set of all possible input values for t

3. Analyze the properties of the exponential function e^u The natural exponential function is defined for all real numbers.

4. Conclude that since there are no variables, square roots of negative numbers, or denominators that could equal zero in the expression, the value is a well-defined real number. If this represents a specific point of a function ƒ(t) the domain of such an exponential function is all real numbers.

Final Answer

Domain:(−∞,∞)

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