Question

How would the graph change if the b value in the equation is decreased but remains greater than 1? Check all that apply.

The graph will begin at a lower point on the y-axis.
The graph will increase at a faster rate.
The graph will increase at a slower rate.
The y-values will continue to increase as x-increases.
The y-values will each be less than their corresponding x-values.

Answer 1

Answer:

on edg or e2020 its

C. The graph will increase at a slower rate.

and

D. The y-values will continue to increase as x-increases.

Step-by-step explanation:

I took the test and got it right

Too much of a hassle to explain cause im doing another quiz atm :P

Answer 2

Graphs are used to represent functions. The true statements are:

• The graph will increase at a slower rate.
• The y-values will continue to increase as x-value increases.

The function is given as:

$\mathbf{y = 10(2)^x}$

The above function is an illustration of an exponential function.

An exponential function is of the form:

$\mathbf{y = ab^x}$

When b is greater than 1, then the y-values will continue to increase as x-values increases.

This means that: (d) is true

Assume that variable "a" is constant, then the higher the value of b, the higher the rate of the graph.

This means that:

If b is less than 2 but greater than 1 (e.g. b = 1.5)

Then:

The rate of the graph will be slower than when b = 2

This also means that: (c) is true

Read more about exponential functions at:

https://brainly.com/question/11487261