I'm sorry, but I cannot see the graph you're referring to. If you can describe the key features of the graph, such as its shape, intercepts, asymptotes, or behavior as (x) approaches certain values, I can help you analyze it!
A graph is a function if any vertical line intersects it at most once.
In simple terms, if a vertical line meets a graph in more than one place it is not a function.
If a vertical line intersects the graph at more than one point then it is not a function.
They mean the graph/function is decreasing.
The graph of the function ( F(x) = (0.9)^x ) is an exponential decay function. As ( x ) increases, the value of ( F(x) ) decreases towards zero but never actually reaches it, resulting in a horizontal asymptote at ( y = 0 ). Additionally, the graph is always positive for all real values of ( x ). The function starts at ( F(0) = 1 ) and decreases as ( x ) moves to the right.
A graph is a function if any vertical line intersects it at most once.
In simple terms, if a vertical line meets a graph in more than one place it is not a function.
If a vertical line intersects the graph at more than one point then it is not a function.
Discriminant = 116; Graph crosses the x-axis two times
That's not correct. If you have a graph of distance as a function of time, the speed is the slope of the graph.
Type your answer here... C.H(w) > 0
They mean the graph/function is decreasing.
The graph of the function ( F(x) = (0.9)^x ) is an exponential decay function. As ( x ) increases, the value of ( F(x) ) decreases towards zero but never actually reaches it, resulting in a horizontal asymptote at ( y = 0 ). Additionally, the graph is always positive for all real values of ( x ). The function starts at ( F(0) = 1 ) and decreases as ( x ) moves to the right.
The relationship between a logarithmic function and its graph is that the graph of a logarithmic function is the inverse of an exponential function. This means that the logarithmic function "undoes" the exponential function, and the graph of the logarithmic function reflects this inverse relationship.
No, a circle graph is never a function.
A zero of a function is a point at which the value of the function is zero. If you graph the function, it is a point at which the graph touches the x-axis.
sine graph will be formed at origine of graph and cosine graph is find on y-axise