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Do the Asymptotic means that the normal curve gets closer and closer to the X-axis but never actually touches it?

yes, an asymptote is a curve that gets closer but never touches the x axis.


A line is an for a function if the graph of the function gets closer and closer to touching the line but never reaches it?

asymptote


The hyberbola gets very close to the red line on the graph but never touches. which term describes each of the red lines?

They are called asymptotes.


What shape is the graph of a Gaussian function?

A Guassian function has a top in the middle and it's ends reach until infinity but the graph never touches the x axis. The location of the top depends on the parameters used.


What is inside and outside a house never touches it?

What is inside and outside of a house but never touches it


What is the y-intercept of x equals 8?

The graph of [ x=8 ] is a vertical line through the point 8 on the x-axis. It never touches the y-axis, and has no y-intercept.


Is a circle graph a function?

No, a circle graph is never a function.


What can go over the water under the water but never touches the water?

A shadow can go over the water, under the water, but never touches the water.


In geometry what is an asymptote?

In geometry, an asymptote is a line that approaches the axis of a graph but does not touch or intersect. The line will continue to get closer but will never actually touch the axis. The line is said to be "asymptotic" if this occurs.


How can you tell by looking at a graph whee the solutions are in a quadratic equation?

Let's say you have the quadratic equation x2 - 7x + 12 = 0. Plot the graph of y = x2 - 7x + 12. Where y = 0 (when the graph crosses the x-axis) is a solution to the equation. In this case, it crosses at the points (3,0) & (4,0) so the solutions are x = 3 and x = 4. Now if the graph never touches the x-axis, that means the solutions to the equation are complex numbers.


When do you use a column scatter graph?

Never. You can use a column graph, or a scatter graph or even a superimposition of the two but there a column scatter graph does not exist.


What is the trend of exponential graph?

The trend of an exponential graph depends on the base of the exponential function. If the base is greater than one (e.g., (y = a \cdot b^x) with (b > 1)), the graph shows exponential growth, rising steeply as (x) increases. Conversely, if the base is between zero and one (e.g., (y = a \cdot b^x) with (0 < b < 1)), the graph depicts exponential decay, decreasing rapidly as (x) increases. In both cases, the graph approaches the x-axis asymptotically but never touches it.