# How do you type space in Mathtype?

## How do you type space in Mathtype?

(3) There are some useful key commands you should know: (i) To over-ride the automatic **spacing in MATHTYPE** use CNTRL + **Space** Bar. (ii) To make subscripts (which occur frequently) use CNTRL + L (think “low”), and for superscripts, use CNTRL + H (think “high”).

## How do you specify a smaller space between two letters in LaTeX?

**More specifically, the following dimensions may be set for a font:**

- Slant: \fontdimen1.
- Inter word
**space**: \fontdimen2. - Inter word stretch: \fontdimen3.
- Inter word shrink: \fontdimen4.
- Extra
**space**: \fontdimen7. - xspace skip: \xspaceskip.
- Hyphenation character: \hyphenchar.

## How do you set margins in LaTeX?

**To create it with geometry is easy, include this one line in the preamble:**

- \usepackage[a4paper, total={6in, 8in}]{geometry}
- \usepackage[legalpaper, landscape,
**margin**=2in]{geometry} - \usepackage{geometry} \geometry{legalpaper, landscape,
**margin**=2in}

## Is a dashed line greater than or equal to?

If the inequality is **less than or equal** to, or **greater than or equal** to, **then** draw a solid **line**. If the inequality is **less than** or **greater than** (but not **equal** to), draw a **dotted line**.

## How do you solve absolute value equations?

**SOLVING EQUATIONS** CONTAINING **ABSOLUTE VALUE**(S)

- Step 1: Isolate the
**absolute value**expression. - Step2: Set the quantity inside the
**absolute value**notation equal to + and - the quantity on the other side of the**equation**. - Step 3:
**Solve**for the unknown in both**equations**. - Step 4: Check your answer analytically or graphically.

## How do you solve absolute value inequalities?

**Here are the steps to follow when solving absolute value inequalities:**

- Isolate the
**absolute value**expression on the left side of the**inequality**. - If the number on the other side of the
**inequality**sign is negative, your equation either has no solution or all real**numbers**as solutions.

## What are the rules of absolute value?

In mathematics, the absolute value or modulus of a real number x, denoted |x|, is the non-**negative** value of x without regard to its sign. Namely, |x| = x if x is positive, and |x| = −x if x is **negative** (in which case −x is positive), and |0| = 0.

## How do you solve an absolute value inequality greater than?

Take the extra half a second, and write the solution correctly. This pattern for "**greater than**" **absolute**-**value inequalities** always holds: Given the **inequality** | x | > a, the solution always starts by splitting the **inequality** into two pieces: x < –a or x > a. And, by the way, the correct conjunction is "or", not "and".

## What does the absolute value mean?

**Absolute value** describes the distance from zero that a number is on the number line, without considering direction. The **absolute value** of a number is never negative.

## What is the absolute value of a positive number?

When we take the **absolute value** of a **number**, we always end up with a **positive number** (or zero). Whether the input was **positive** or negative (or zero), the output is always **positive** (or zero). For instance, | 3 | = 3, and | –3 | = 3 also.

## Can two numbers have the same absolute value?

The **absolute value** of a **number** is the distance between the **number** and zero on a **number** line. The **absolute value** of a **number** n is written as |n|. The **absolute value** of 0 is 0. **Two numbers** are opposites if they **have the same absolute value** but different signs.

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