Question

Which table represents an exponential function of the form y=bx when 0

Answer 1

The table that represents an exponential function of the form y = $b^{x}$ when 0 < b < 1 is Table - 2. See the attached tables.

What is an exponential function?

A function is exponential when its value is a constant that is raised to the power of the argument. This is so especially when the function of the constant is e.

What is the solution?

Recall that the exponential function y = $b^{x}$ given that 0 < b < 1. Notice that the table number 2 see to the exponential function that has the following form:

y(x) = (1/3)ˣ

substituting the values of x into the equation, we have:

y(-3) = (1/3) ⁻³ = 27

x = -2; thus

y(-2) =  (1/3) ⁻³ = 9

x = -1; thus

y(-1) =  (1/3) ⁻³ = 3

x = 0; thus

y(0) =  (1/3) ⁻⁰ = 1

x = 1; thus

y(1) =  (1/3) ¹ = 1/3

x = 2; thus

y(2) =  (1/3) ⁻² = 1/9

x = 3; thus

y(3) =  (1/3) ⁻³ = 1/27

Therefore, according to the obtained values, one can summarize that the table that depicts the exponential function y  = bˣ is table 2.

learn more bout exponential functions at:
brainly.com/question/2456547

#SPJ1