A good example would be integers. Also, a collection of numbers such as (0, 0.1, 0.2, 0.3, 0.4, ...) or (0, 10, 20, 40, 50, 80, ...). Actually, I believe the term "discrete" is applied to math with certain types of numbers, not to the numbers themselves. The general idea is that a certain variable can have some specific values (for example, integers), but no numbers in between.
They are continuous.
Yes, using whole numbers.
Discrete data refers to quantitative information that can take on only specific, distinct values, often counted in whole numbers. Examples include the number of students in a classroom, the number of cars in a parking lot, or the number of pets in a household. This type of data cannot be subdivided into finer increments, meaning values between the discrete points do not exist. Discrete data is often represented using bar graphs or frequency distributions.
Numbers can represent both discrete and continuous data, depending on the context. Discrete data consists of distinct, separate values, often counted in whole numbers, such as the number of students in a classroom. In contrast, continuous data can take any value within a range and can include fractions or decimals, such as height or temperature. Thus, whether numbers are discrete or continuous depends on how they are measured and used.
Devices that work with discrete numbers include digital computers, calculators, and digital sensors. These devices process data in distinct, separate values rather than continuous ranges, allowing for precise calculations and operations. Examples include binary systems in computers, which use 0s and 1s, and digital thermometers that display temperature in specific increments.
discrete & continuous
They are continuous.
0 discrete numbers , infanite contimuous numbers
Yes, using whole numbers.
discrete data can only be whole numbers whereas continuous can be fractions decimals don't necessary have to be counting numbers as we know them. 1,2,3...
When used in the context of math, discrete refers to values where there is space on the number line between any two values. For example, the possible sums of the numbers of two dice are discrete. Temperature is not discrete. I believe that when using the term discrete that the numbers on a graph/ Row have to be redivided if possible Discrete means individually recognizable and countable, distinct and separate from the similar items, finite and non-continuous.
Discrete data refers to quantitative information that can take on only specific, distinct values, often counted in whole numbers. Examples include the number of students in a classroom, the number of cars in a parking lot, or the number of pets in a household. This type of data cannot be subdivided into finer increments, meaning values between the discrete points do not exist. Discrete data is often represented using bar graphs or frequency distributions.
Numbers can represent both discrete and continuous data, depending on the context. Discrete data consists of distinct, separate values, often counted in whole numbers, such as the number of students in a classroom. In contrast, continuous data can take any value within a range and can include fractions or decimals, such as height or temperature. Thus, whether numbers are discrete or continuous depends on how they are measured and used.
Devices that work with discrete numbers include digital computers, calculators, and digital sensors. These devices process data in distinct, separate values rather than continuous ranges, allowing for precise calculations and operations. Examples include binary systems in computers, which use 0s and 1s, and digital thermometers that display temperature in specific increments.
Discrete variables must be countable and not negative. So no a negative number must be a continuous variable.
Discrete Function - A function that is defined only for a set of numbers that can be listed, such as the set of whole numbers or the set of integers. Explicit Definition - A definition of a function by a formula in terms of the variable.
In statistics, a discrete set refers to a collection of distinct, separate values or observations that can be counted. These values are typically whole numbers and cannot take on fractional or decimal values. Examples include the number of students in a classroom or the roll of a die, where outcomes are limited to specific, individual points. Discrete sets contrast with continuous sets, which can take any value within a given range.