## What does the function look like on the table?

AND **function table** displays the inputs and the corresponding outputs a **function**. **Function tables** it can be vertical (up and down) or horizontal (side to side). So in our examples, ours **function tables** it will have two lines, one that displays the inputs and the other that displays the corresponding outputs a **function**.

## Which of the tables represents the function?

Verified answer expert

**Table** C. **represents a function**. Step-by-step explanation: If there is a unique output in a relationship for each input, the relationship is called **function**. This means that for each value of x there is a unique value of y.

## How to determine if something is a function?

## Is the vertical line a function?

if at all **vertical line** intersects the graph more than once, the relation represented by the graph is not a **function**. From this we can conclude that these two charts represent **Functions**. The third graph does not represent a **function** because at most the values of x, a **vertical line** intersects the graph at more than one point.

## What is a function and not a function?

AND **function** is a relationship between domain and range such that each value in the domain corresponds to only one value in the range. Relationships that are **did not work** violate this definition. Have one or more values in the domain that match two or more values in a range.

## What is not a function?

AND **function** is a relationship in which each input has only one output. There is a in relation y **function** x because there is only one y output for each input x (1, 2, 3, or 0). x is **not a function** zy because input y = 3 has multiple outputs: x = 1 and x = 2.

## What table is not a function?

if an input gives more than one output, **table** if **no** represent **function**. In this case, **table** D is **not a function**. the value x 0 has three different output values, -1, 4, and 6; input 2 also has three different output values.

## How do you know this is not a function?

The y-value of the point where the vertical line crosses the chart represents the output for that input x. **If** we can draw any vertical line that crosses the chart more than once, then the chart does **no** define **function** because this value of x has more than one output.

## What cannot be repeated in a function?

AND **function** is a relationship in which domain members (x values) are NOT **to repeat**. Thus, for each value of x, there is only one corresponding value of y.

## How can you tell if something is a function without graphs?

One way to find **if** this equation **function or not without graph** there is a solution for y. For the equation to be a **function** make sure that each x value must give one and only one y value. **If** any value of x (x belongs to the domain **function** ) gives more than one value for y, then this equation **did not work**.

## What qualifies a function?

AND **Function** is special

Must work for every possible input value. And it only has one relationship for each input value.

## Which set is a function?

AND **function** is **set** ordered pairs in which no two different ordered pairs have the same x-coordinate. The equation that gives such **set** ordered pairs are defined by a **function**.

## WHAT IS a function and its type?

From Wikipedia, the free encyclopedia. In computer science and mathematical logic, a **the type of the function** (or arrow **type** or exponential) it **type** a variable or parameter to which a **function** has, or can be assigned, an argument or a result **type** higher order **function** take away or return **function**.

## Is the circle a function?

Not. The mathematical formula used to describe a **circle** it is an equation, not one **function**. For a given set of inputs a **function** it must have at most one exit. AND **circle** can be described by two **Functions**one for the top half and one for the bottom half.

## How do you know if a function is a circle?

## What is the standard form of the wheel?

**Standard form** for equation a **circle** is (x − h) 2+ (y − k) 2 = r2. The center is (h, k) and the radius measures r units.

## Why can’t the circle be a function?

If you are looking at **function** which describes a set of points in Cartesian space by mapping each x coordinate to y coordinate then **circle** cannot be described by a **function** because he failed what is known in high school as the plumb line test. AND **function**by definition, it has a unique result for each input.

## What function describes the circle?

Formula for equation a **circle** to (x – h) 2+ (y – k) 2 = r2, where (h, k) represents the coordinates of the center **circle**ar represents the radius **circle**. If **circle** is tangent to the x-axis at point (3,0), which means it touches the x-axis at that point.

## Is the circle a polynomial?

Hence any rational parameterization x

## What function creates the circle in the chart?

Equation a **circle** appears as (x – h) 2 + (y – v) 2 = r2. This is called the mid-ray form (or standard form) because it provides both information at the same time. h and v represent the coordinates of the center **circle** being at point (h, v), ar represents the radius.

## Can a straight line be a function?

Linear **function** is **function** whose graph is a **straight line**. The **line maybe**not to be vertical, we would not have since then **function**but any other kind **straight line** is fine.

## How to draw a circle on the calculator?

## Is the circle in the chart a relationship?

What is this **relation**? First **the graph is a circle**, the second is an ellipse, the third is two lines, and the fourth is a hyperbola. In each example, there are x values for which there are two y values. So these are not **diagrams** functions.

## What is the domain of the circle?

It all depends on the radius / diameter **circle**. If we take the unit **circle** for example (unit **circle** has a radius of 1 or a diameter of 2), the **domain** is -1 to 1, while **reception** it’s also -1 to 1. How to find the area of the area in the first quadrant surrounded by the x-axes, line x = √3 y & **circle** x² + y² = 4?