use the aleks graphing calculator to solve the equation. e^(2x + 1)=1 - 2x round to the nearest hundredth…

use the aleks graphing calculator to solve the equation. e^(2x + 1)=1 - 2x round to the nearest hundredth. if there is more than one solution, separate them with commas. x =

use the aleks graphing calculator to solve the equation. e^(2x + 1)=1 - 2x round to the nearest hundredth. if there is more than one solution, separate them with commas. x =

Answer

Explanation:

Step1: Use graphing - calculator

Graph the functions $y = e^{2x + 1}$ and $y=1 - 2x$ on the ALEKS graphing - calculator.

Step2: Find intersection points

The $x$ - coordinates of the intersection points of the two graphs are the solutions of the equation $e^{2x + 1}=1 - 2x$.

Step3: Round the result

Round the $x$ - coordinate(s) of the intersection point(s) to the nearest hundredth. Using the ALEKS graphing - calculator, we find that the solution of the equation $e^{2x + 1}=1 - 2x$ is $x\approx - 0.45$.

Answer:

$x\approx - 0.45$