Question

use the aleks calculator to evaluate each expression. round your answers to the nearest thousandth. do not round any intermediate computations.
$275e^{-0.65} = \square$
$e^{0.1} = \square$

Explanation:

Step1: Evaluate \(275e^{-0.65}\)

First, calculate the exponent part \(e^{-0.65}\). Using a calculator, \(e^{-0.65}\approx0.5220458366\). Then multiply by 275: \(275\times0.5220458366\approx143.562605\). Rounding to the nearest thousandth, we get \(143.563\).

Step2: Evaluate \(e^{0.1}\)

Using a calculator, \(e^{0.1}\approx1.105170918\). Rounding to the nearest thousandth, we get \(1.105\).

Answer:

For \(275e^{-0.65}\), the answer is \(143.563\); for \(e^{0.1}\), the answer is \(1.105\).