Select the correct answer.
Using graphing, what are the approximate solutions to this equation?
12x3 = log (2x-3)+2
A. x 1.505 and x 2.688
O B.
x-1.222 and -1.523
0 с.
x-1.431 and a -2.863
O D.
x1.505 and x 2.376



Answer :

To find the approximate solutions to the equation 12x^3 = log(2x-3) + 2 using graphing, follow these steps: 1. Graph the functions on either side of the equation separately: - The left side function: y = 12x^3 - The right side function: y = log(2x-3) + 2 2. Find the points of intersection of these two graphs. These points represent the solutions to the equation. 3. Locate the x-coordinates of the intersection points on the graph. These x-values correspond to the approximate solutions to the equation. After analyzing the graphs and identifying the intersection points, you can determine the approximate solutions based on their x-coordinates. Given the options provided: A. x 1.505 and x 2.688 B. x -1.222 and x -1.523 C. x -1.431 and x -2.863 D. x 1.505 and x 2.376 The correct answer for the approximate solutions would be: A. x 1.505 and x 2.688 By following the steps outlined above and comparing the x-coordinates of the intersection points with the given options, you can select the correct answer for the approximate solutions to the equation.