Find the value of b that would cause the graph of y = b^x to look like the graph below.

Question

Quizplus · Accepted Answer

By comparing the given graph with the equation y = b^x we can infer the following: 1. The function has a horizontal asymptote at y = 4. This means that b must be equal to 4. 2. The function has a vertical asymptote at x = 2. This means that the denominator of the rational function must be (x - 2). Putting these two conditions together, the equation becomes: y = 4^x / (x - 2) Simplifying this expression, we get: y = 4 / (2 - x) This is the equation of a vertical line passing through x = 2 with a y-intercept of 4. Thus, the correct choice is C, 11eb80b1_b03b_aeb5_a291_47bad4a51109_TB8633_11.

Find the Value of B That Would Cause the Graph