continuous
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.
A graph is considered continuous if it is unbroken, meaning there are no gaps or jumps in the line. This implies that the values represented can take any value within a certain range. In contrast, a discrete graph consists of distinct, separate points, often representing countable values. Therefore, an unbroken graph indicates continuity rather than discreteness.
Gaps in a timetable can occur for various reasons, such as scheduling conflicts, resource availability, or the need for breaks between activities. They may also be intentional to allow for flexibility, accommodate unforeseen delays, or provide time for transitions between tasks. Additionally, gaps can help prevent burnout by ensuring that individuals have sufficient time to recharge.
-- make a list of 20 or 30 small numbers-- one at a time, put each number in place of 'y', and figure out what 'x' is-- mark a point at the pair of numbers you have for (x, y) on the graph-- after a while, you'll start to see the graph take shape, and you can fill in the gaps between the points
A graph that has space between possible data values is typically a bar graph representing discrete data. In this type of graph, each bar stands apart from others, indicating that the categories are distinct and not continuous. Examples include graphs showing the number of students in different grade levels or the number of votes for various candidates. The gaps emphasize that the data points are separate rather than part of a continuous range.
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.
Yes, a corner is continuous, as long as you don't have to lift your pencil up then it is a continuous function. Continuous functions just have no breaks, gaps, or holes.
They tell you that the underlying distribution is very erratic.
it is used for big jumps between big gaps and big numbers
It depends which gaps you mean! Older track was laid in discrete sections with gaps left between them to allow for expansion on hot days. There are gaps between rails at the points which are used to connect different tracks together in turn. Is this what you mean?
It is a continuous line whose shape depends upon what expression it is meant to represent.The equation y = x would be a straight line passing through (0,0) and all the other points where the x and y co-ordinates were equal, including negative ones such as (-11,-11).But if the equation has x squared in it the shape would be a parabola, while the graph of an equation with y cubed in it would have something like an S shape in it. More complex equations could produce many differently shaped lines.
A film which is not continuous. In other words, there are breaks, gaps or other interruptions in the film. For example, if the material was conductive, a discontinuous film of that material would not conduct because of the breaks in the film.
If you are in Normal view, that is what you will see. It does not show the breaks between the page as gaps, like other views do.
It is called an open, incomplete, or broken circuit. Circuits might be opened intentionally (using a switch), or unintentionally (breaks in, or disconnected wiring).
It's when a Basketball player dribbles the ball, stops briefly, and then resumes dribbling.
Gaps or spaces in the soil are often referred to as pore spaces or soil pores. These gaps allow for the movement of air, water, and nutrients within the soil, playing a key role in supporting plant growth and ecosystem function.
A graph is considered continuous if it is unbroken, meaning there are no gaps or jumps in the line. This implies that the values represented can take any value within a certain range. In contrast, a discrete graph consists of distinct, separate points, often representing countable values. Therefore, an unbroken graph indicates continuity rather than discreteness.