# How do you change a dash to a non breaking hyphen?

## How do you change a dash to a non breaking hyphen?

The answer to this dilemma is to use **non**-**breaking hyphens instead of** regular **dashes** when you don't want Word to **break** a line at the **hyphen**. To do this, hold down the Ctrl and Shift keys as you type the **dash** (this is the same as typing Ctrl and an underscore). Word will then not **break** the line at that point.

## How do you put a horizontal line in the middle of a word?

**Use Shapes to Insert a Horizontal or Vertical Line in Word**

- Position the cursor where you want to
**insert**a**line**. - Go to
**Insert**> Illustrations group > Shapes dropdown arrow. - In the
**Lines**group, choose the shape of the**line**. - Click and drag across the document with the mouse pressed till the endpoint. (

## Is vertical or horizontal?

Anything parallel to the horizon is called **horizontal**. As **vertical** is the opposite of **horizontal**, anything that makes a 90-degree angle (right angle) with the **horizontal** or the horizon is called **vertical**. So, the **horizontal** line is one that runs across from left to right....What is **Horizontal**?

Horizontal | Vertical |
---|---|

24 + 33 = 57 | 24 + 33 = 57 |

## What is the equation of the vertical line through (- 5 2?

The vertical line that goes through the **point** (5,2) has equation x = 5.

## Why is a vertical line not a function?

if you can draw any **vertical line** that intersects more than one point on the relationship, then it is **not a function**. This is based on the fact that a **vertical line** is a constant value of x, so if there is one input, x, with more than two outputs, y, then it breaks the **function** rule.

## How do you tell if a graph is not a function?

Inspect the **graph** to see **if** any vertical line drawn would intersect the curve more than once. **If** there is any such line, the **graph** does **not** represent a **function**. **If** no vertical line can intersect the curve more than once, the **graph** does represent a **function**.

## How do you determine if its a function?

**Determining whether a** relation is a **function** on a graph is relatively easy by using the vertical line test. **If** a vertical line crosses the relation on the graph only once in all locations, the relation is a **function**. However, **if** a vertical line crosses the relation more than once, the relation is not a **function**.

## Which scenario A or B represents a function?

A **function** is a relationship where each input has a single output. So, **scenario**, A **represents a function**. So, **scenario**, **B** dose not **represent a function**.

## Is X Y 2 a function?

1 Expert Answer **X** = **y2** would be a sideways parabola and therefore not a **function**. ... If a vertical line passes thru two points on the graph of a relation, it is NOT a **function**.

## How do you write domain and range?

Note that the **domain and range** are always written from smaller to larger values, or from left to right for **domain**, and from the bottom of the graph to the top of the graph for **range**. Find the **domain and range** of the function f whose graph is shown in Figure 1.

## How do you write a one to one function?

An easy way to determine whether a **function** is a **one-to-one function** is to use the horizontal line test on the graph of the **function**. To do this, draw horizontal lines through the graph. If any horizontal line intersects the graph more than once, then the graph does not represent a **one-to-one function**.

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