Solve. Round to the nearest ten thousandth. 0.680 0.0001
Theorem: Operations with Exponential Functions Let a and b be any real numbers. 1. 2.
Properties of the Natural Exponential Function The domain is all real numbers and the range is all positive real numbers The natural exponential function is continuous, increasing, and one-to-one on its entire domain. The graph of the natural exponential function is concave upward on its entire domain. The limit as x approaches negative infinity is 0 and the limit as x approaches positive infinity is infinity.
Theorem: Derivative of the Natural Exponential Function Let u be a differentiable function of x.