A continuous graph.
The graph of a continuous function will not have any 'breaks' or 'gaps' in it. You can draw it without lifting your pencil or pen. The graph of a discrete function will just be a set of lines.
Well, honey, having all the parts of a graph clearly labeled and drawn is crucial because it helps the reader understand the data being presented. Without proper labels, your graph is about as useful as a screen door on a submarine. So, do yourself a favor and make sure you label that bad boy properly to avoid any confusion or eye-rolling from your audience.
Without any information on what the graph is, it is not possible to say.
Without specific details about the graph in question, I can only provide a general response. Typically, conclusions drawn from a graph may include identifying trends, such as increases or decreases in data over time, the relationships between variables, and any anomalies or outliers that may warrant further investigation. Additionally, the graph can help summarize key findings and support or refute hypotheses related to the data presented. For a more tailored response, please provide details about the graph.
A square by definition has lines of symmetry. Therefore a square cannot be drawn without any lines of symmetry.
The graph of a continuous function will not have any 'breaks' or 'gaps' in it. You can draw it without lifting your pencil or pen. The graph of a discrete function will just be a set of lines.
Any kind of properly drawn graph does. That's what graphs do.
Well, honey, having all the parts of a graph clearly labeled and drawn is crucial because it helps the reader understand the data being presented. Without proper labels, your graph is about as useful as a screen door on a submarine. So, do yourself a favor and make sure you label that bad boy properly to avoid any confusion or eye-rolling from your audience.
It depends. If voltage is drawn along the horizontal axis, then the slope at any point on the graph represents the reciprocal of resistance at that point. If current is drawn along the horizontal axis, then the slope at any point on the graph represents the resistance at that point.
Without any information on what the graph is, it is not possible to say.
Planar nodes are important in graph theory because they help determine if a graph can be drawn on a plane without any edges crossing. This property, known as planarity, has many applications in various fields such as computer science, network design, and circuit layout. It allows for easier visualization and analysis of complex relationships between nodes in a graph.
The difference between graph and diagram :- Diagram 1) Diagram can be drawn on plain paper and any sort of paper. 2) Diagram is more effective and impressive. 3) Diagram have everlasting effect. 4) Diagram cannot be used as median, mode etc. 5) Diagram can be represented as an approximate idea. Graph 1) Graph can be drawn only on plain paper. 2) Graph is not more effective and impressive. 3) Graph don't have everlasting effect. 4) Graph can be used as median, mode etc. 5) Graph cannot be represented as an approximate idea.
Without specific details about the graph in question, I can only provide a general response. Typically, conclusions drawn from a graph may include identifying trends, such as increases or decreases in data over time, the relationships between variables, and any anomalies or outliers that may warrant further investigation. Additionally, the graph can help summarize key findings and support or refute hypotheses related to the data presented. For a more tailored response, please provide details about the graph.
A square by definition has lines of symmetry. Therefore a square cannot be drawn without any lines of symmetry.
An isolated graph typically refers to a graph in which there are no edges connecting any of its vertices, meaning that all the vertices stand alone without any relationships or connections to each other. In this context, each vertex is an isolated point, and the graph is essentially a collection of disconnected points. This type of graph can be represented mathematically, but it does not have any paths or interactions between the vertices.
You can determine one variable from the other at any given point for that motion, and differentiating the graph gives you the speed at any selected point. You can do this without the plot itself but a graph shows the relationship clearly and immediately.
A function can only have one output for any given input. This means that any x value you choose cannot have multiple corresponding y values. The vertical line test involves looking at a graph and drawing vertical lines over it. If any of the vertical lines you have drawn touch the graph of the function more than once, then the graph does not represent a function.