Continues--present tense, third person singular form, meaning "goes on." Continuous--adjective--describes something "uninterrupted."
Continuous refers to measurements that can take any value, possibly between two limits. Cumulative usually refers to a count "up to and including" the current value.
A discrete random variable (RV) can only take a selected number of values whereas a continuous rv can take infinitely many.
A difference equation relates the values of a sequence at discrete points, typically involving shifts in the sequence, such as (y(n) = ay(n-1) + b). In contrast, a differential equation involves continuous functions and their derivatives, describing how a function changes over continuous intervals, such as (\frac{dy}{dt} = ky). Essentially, difference equations are used for discrete systems, while differential equations apply to continuous systems.
One possibility is that the sequence continues: 46, 94, 190, ... The difference between the given terms is 3, 6, 12; so the sequence continues by doubling the previous difference: 24, 48, 96, ... and adding it to the previous number.
a dot is the smallest point whereas a line can be assumed to be a collection of points or dots for eg- a dot is - " . " and a line (continuous dots) is " ................................. "
The difference between continuous and discrete system lies in the variables. Whereas the continuous systems have dynamic variables, the discrete system have static variables.
contiguous is "separated in space" and continuous is "separated in time"
nothing
contact tob continuous with others
Past tense
A simple continuous distribution can take any value between two other values whereas a discrete distribution cannot.
The continuous stream of water threatened to flood the basement. The continuous flow of requests made his job impossible.
sponge iron production is continuous process sponge iron production is continuous process
The way I understand it, a continuos function is said not to be "uniformly continuous" if for a given small difference in "x", the corresponding difference in the function value can be arbitrarily large. For more information, check the article "Uniform continuity" in the Wikipedia, especially the examples.
f you dont use this website.
a ray continues on and on but a line segment stops
Continuous refers to measurements that can take any value, possibly between two limits. Cumulative usually refers to a count "up to and including" the current value.