Which graph shows exponential growth?




In general, exponential graphs are functions of the form:
[tex] y = A (b) ^ x
[/tex]
Therefore, for very large negative x values, the graph tends to zero.
For positive and very large x values, the graph tends to infinity.
A graph that shows this behavior is:
Graph 2 (from left to right)
Answer:
A graph that shows exponential growth is:
Graph 2 (from left to right)
Function is a relation which each member of the domain is mapped onto exactly one member of the codomain.
There are many types of functions in mathematics such as :
If function f : x → y , then inverse function f⁻¹ : y → x
Let us now tackle the problem!
The first graph is a graph of quadratic function which has the general form:
[tex]\boxed {f(x) = ax^2 + bx + c}[/tex]
[tex]\boxed {f(x) = a (b)^x}[/tex]
The third graph is a graph of linear function which has the general form:
[tex]\boxed {f(x) = mx + c}[/tex]
The fourth graph is a graph of logarithmic function which has the general form:
[tex]\boxed {f(x) = ln (a ~x^n)}[/tex]
Grade: High School
Subject: Mathematics
Chapter: Function
Keywords: Function , Trigonometric , Linear , Quadratic