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the value does different charism have in relation to the church is di ko lam

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Q: What value do the different charism have in relation to the church?
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What are different shapes of functions and relations?

A relation is just a set of ordered pairs. They are in no special order. Therefore there is no particular shape assigned to a relation. A function is a special kind of relation. A relation becomes a function when the x value only has one y value.


What are the different ways of presenting relation and function?

A function is a relation where one variable specifies a single value of another variable. Presenting relation and function can be done different ways including verbal, numerical, algebraic, and graphical.


The difference between a relation and function?

Very good question. The different between relation and function is a relation is simply that : any x-value to create y-value while a function, however cannot be defined for multiple values of x


How are functions different from relations that are not functions?

In mathematics the difference between a function and a relation is that each X-value in a function only has a single Y-value.


When is the value of a relation for a body at rest?

The answer depends on what sort of relation.


What is The relation is the set of output values for the relation?

A relation doesn't have an "output value", in the sense that a function does. A set of values is either part of the relation, or it isn't.


A relation in which every x-value has a unique y-value?

A Function


When is a relation considered to be function?

A relation is a function when an x value only has one y value associated with it. An easy way to tell this is to graph the relation, then draw a vertical line through it. If, at any point, it touches the graph twice, the relation isn't a function.


A relation where there is only one y-value for every x-value?

A function


How can you tell if a relation of a graph has a function?

A relation is any set of ordered pairs (x, y), such as {(2, 5), (4, 9), (-3, 7), (2, 0)} or {(2, 3), (5, -2)}. A function is a special type of relation in which each x-value is assigned a unique y-value. So in the two examples given above, the first relation is NOT a function because the x-value of 2 is assigned two different y-values: 5 and 0. The second example above is a relation, since each x-value given (i.e., 2 and 5) is only assigned to one y-value (i.e., 3 and -2, respectively). Two additional examples: {(0, 5), (1, 3), (1, 8), (4, -2)} is NOT a function, because the x-value of 1 is assigned to two different y-values. {(0, 3), (1, 4), (3, -2), (4, 7), (5, 0)} is a function, because there is no x-value that is assigned to more than one y-value. When graphed in the Cartesian plane, you can determine if a relation is a function or not by the "vertical line test", which says that if there is any place where a vertical line can be drawn that will pass through the graph more than once, then that relation is NOT a function. But if every vertical line that can possibly be drawn only passes through the relation at most once, then that relation is a function.


What is the relation between the size of the resistor and its value?

There is no relation between the resistor's ohms value and its size. The power of the resistor can be seen by its size. If the power is too small, the resistor can be destroyed.


A relation in which every domain value is paired with exactly one range value?

Function