Domain is used to refer to the x (or the independent variable).
in a coordinate point, the domain is the "x" part in (x,y) say you have a point that is (5,7). the domain would be 5.
A domain is the x value or values of a set of points of a graph. do not repeat them. It should be written in the following fashion... d={enter x values here with commas between each} The concept of the domain of a function applies not just in algebra, but most areas of mathematics.
there is : Domain , discriminant,decimles...
The prototypical Boolean algebra; i.e. the Boolean algebra defined over the Boolean domain, has two elements in it: 0 and 1. For more information about Boolean algebra, please refer to the related link below.
A domain is the value of x, and range is the value of y
Domain is used to refer to the x (or the independent variable).
You need to know the domain first. For each value in the domain there will be a value for the function (or expression). These may not all be different. The set of these values is the range of the equation.
in a coordinate point, the domain is the "x" part in (x,y) say you have a point that is (5,7). the domain would be 5.
More is needed to answer your problem.Domain is whatever value X is allowed to be.
A domain is the x value or values of a set of points of a graph. do not repeat them. It should be written in the following fashion... d={enter x values here with commas between each} The concept of the domain of a function applies not just in algebra, but most areas of mathematics.
A domain is the x value or values of a set of points of a graph. do not repeat them. It should be written in the following fashion... d={enter x values here with commas between each} The concept of the domain of a function applies not just in algebra, but most areas of mathematics.
there is : Domain , discriminant,decimles...
Domain refers to the value(s) X can be. I suppose "another name" could be "X value."
Here are the basic differences:elementary algebra:- Domain is the real numbers- Uses the operations of addition, subtraction, and multiplication- Uses the laws of associativity, commutativity, and distributivityBoolean algebra:- Domain is only two numbers- Uses the operations of conjunction, disjunction, and negation (AND, OR, NOT)- Uses the laws of associativity, commutativity, distributivity, absorption, and complements
The prototypical Boolean algebra; i.e. the Boolean algebra defined over the Boolean domain, has two elements in it: 0 and 1. For more information about Boolean algebra, please refer to the related link below.
The domain is all the first coordinates in a relation. A relation is two ordered pairs.