Latex Sub
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Latex Sub
\ documentclass { article }
\ usepackage [ utf8 ]{ inputenc }
\ usepackage { amsmath }
\begin { document }
The chemical formulae for water is \ (H_ { 2 } O \ )
\end { document }
\documentclass { article }
\usepackage [ utf8 ] { inputenc }
\usepackage { amsmath }
\begin { document }
The chemical formulae for water is H $_2 $O
\end { document }
\documentclass { article }
\usepackage [ utf8 ] { inputenc }
\usepackage { amsmath }
\begin { document }
The following equation shows the combustion of Heptane:
\ [ C_ { 7 } H_ { 16 } + O_ { 2 } \rightarrow CO_ { 2 } ( g ) + H_ { 2 } O ( g ) \ ]
\end { document }
\documentclass { article }
\usepackage [ utf8 ] { inputenc }
\usepackage { amsmath }
\begin { document }
\ [
\sqrt {
{ \frac { \ sum ( x_ { i } - \mu ) ^ 2 } { N } }
}
\ ]
\end { document }
\documentclass { article }
\usepackage [ utf8 ] { inputenc }
\usepackage { amsmath }
\begin { document }
\ [ \sum_ { i = 1 } ^ { \infty \ ]
\end { document }
\documentclass { article }
\usepackage [ utf8 ] { inputenc }
\usepackage { amsmath }
\begin { document }
The precipitation of Lead ( II ) Chloride
\ [ Pb ( NO_ { 3 } ) _ { 2 } ( aq ) + NaCl ( aq ) \rightarrow NaNO_ { 3 } ( aq ) + PbCl_ { 2 } ( s ) \ ]
\end { document }
In this tutorial, we shall discuss using LaTex features to write subscript texts in our documents.
To write a subscript, you start by telling math to enter math mode. Use the \[ to enter math mode.
However, if you do not need math mode, you can use \( formulae \). To write a subscript in LaTex, use the _{subscript value}
For example, consider the code below:
You can also use $_${subscript value}
The code above displays the output below:
In this tutorial, we discussed how to insert subscripts in LaTex documents.
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\[ \int\limits _ 0 ^ 1 x^ 2 + y^ 2 \ dx \]
\[ \int _ 0 ^ 1 x^ 2 + y^ 2 \ dx \]
\[ a_ 1 ^ 2 + a_ 2 ^ 2 = a_ 3 ^ 2 \]
\[ x^{ 2 \alpha } - 1 = y_{ij} + y_{ij} \]
\[ ( a^n ) ^{r + s} = a^{nr + ns} \]
\[ \sum _{i = 1 }^{ \infty } \frac { 1 }{n^s}
= \prod _p \frac { 1 }{ 1 - p^{ - s}} \]
Here are some examples of simple usage of subscripts and superscripts:
\[ \int\limits _ 0 ^ 1 x^ 2 + y^ 2 \ dx \]
\vspace { 1cm }
Using superscript and subscripts in the same expression
\[ a_ 1 ^ 2 + a_ 2 ^ 2 = a_ 3 ^ 2 \]
\vspace { 1cm }
Longer subscripts and superscripts:
\[ x^{ 2 \alpha } - 1 = y_{ij} + y_{ij} \]
\vspace { 1cm }
Nested subscripts and superscripts
\[ ( a^n ) ^{r + s} = a^{nr + ns} \]
\vspace { 1cm }
Example of a mathematical equation with subscripts and superscripts
\[ \sum _{i = 1 }^{ \infty } \frac { 1 }{n^s} = \prod _p \frac { 1 }{ 1 - p^{ - s}} \]
\vspace { 1cm }
Squared root usage
\[ \sqrt [ 4 ] { 4 ac} = \sqrt { 4 ac} \sqrt { 4 ac} \]
We only use cookies for essential purposes and to improve your experience on our site. You can find out more in our cookie policy .
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The use of superscripts and subscripts is very common in mathematical expressions involving exponents, indexes, and in some special operators. This article explains how to write superscripts and subscripts in simple expressions, integrals, summations and so forth.
Definite integrals are some of the most common mathematical expressions, so let's see an example:
By convention, superscripts and subscripts in L a T e X are created using the characters ^ and _ respectively; for example, the exponents applied to x and y in the code fragment above. Those characters can also be used with mathematical symbols, such as the integral ( \int ) included in the example above where _ is used to set the lower limit and the ^ for the upper limit.
The command \limits changes the way the limits are displayed in the integral, if not present the limits would be next to the integral symbol instead of being on top and bottom:
The symbols _ and ^ can also be combined in the same expression, for example:
If the expression contains long superscripts or subscripts, these need to be collected in braces, as L a T e X normally applies the mathematical commands ^ and _ only to the following character:
Subscripts and superscripts can be nested and combined in various ways. When nesting subscripts/superscripts, however, remember that each command must refer to a single element; this can be a single letter or number, as in the examples above, or a more complex mathematical expression collected in braces or brackets. For example:
Some mathematical operators may require subscripts and superscripts. The most frequent cases are those of the integral \int (check the introduction ) and the summation ( \sum ) operators, whose bounds are typeset precisely with subscripts and superscripts.
For other frequently used operators that require subscripts/superscripts check the reference guide .
Use the link provided below to open all the examples above as a single Overleaf project:
There are also bigcup and bigcap commands similar to cup and cap but those are used for larger expressions.
Have you checked our knowledge base ?
Message sent! Our team will review it and reply by email.
a
n
i
{\displaystyle a_{n_{i}}}
∫
i
=
1
n
{\displaystyle \int _{i=1}^{n}}
∑
i
=
1
∞
{\displaystyle \sum _{i=1}^{\infty }}
∏
i
=
1
n
{\displaystyle \prod _{i=1}^{n}}
∪
i
=
1
n
{\displaystyle \cup _{i=1}^{n}}
∩
i
=
1
n
{\displaystyle \cap _{i=1}^{n}}
∮
i
=
1
n
{\displaystyle \oint _{i=1}^{n}}
∐
i
=
1
n
{\displaystyle \coprod _{i=1}^{n}}
\[ \int\limits _ 0 ^ 1 x^ 2 + y^ 2 \ dx \]
\[ \int _ 0 ^ 1 x^ 2 + y^ 2 \ dx \]
\[ a_ 1 ^ 2 + a_ 2 ^ 2 = a_ 3 ^ 2 \]
\[ x^{ 2 \alpha } - 1 = y_{ij} + y_{ij} \]
\[ ( a^n ) ^{r + s} = a^{nr + ns} \]
\[ \sum _{i = 1 }^{ \infty } \frac { 1 }{n^s}
= \prod _p \frac { 1 }{ 1 - p^{ - s}} \]
Here are some examples of simple usage of subscripts and superscripts:
\[ \int\limits _ 0 ^ 1 x^ 2 + y^ 2 \ dx \]
\vspace { 1cm }
Using superscript and subscripts in the same expression
\[ a_ 1 ^ 2 + a_ 2 ^ 2 = a_ 3 ^ 2 \]
\vspace { 1cm }
Longer subscripts and superscripts:
\[ x^{ 2 \alpha } - 1 = y_{ij} + y_{ij} \]
\vspace { 1cm }
Nested subscripts and superscripts
\[ ( a^n ) ^{r + s} = a^{nr + ns} \]
\vspace { 1cm }
Example of a mathematical equation with subscripts and superscripts
\[ \sum _{i = 1 }^{ \infty } \frac { 1 }{n^s} = \prod _p \frac { 1 }{ 1 - p^{ - s}} \]
\vspace { 1cm }
Squared root usage
\[ \sqrt [ 4 ] { 4 ac} = \sqrt { 4 ac} \sqrt { 4 ac} \]
We only use cookies for essential purposes and to improve your experience on our site. You can find out more in our cookie policy .
Essential cookies only Accept all cookies
The use of superscripts and subscripts is very common in mathematical expressions involving exponents, indexes, and in some special operators. This article explains how to write superscripts and subscripts in simple expressions, integrals, summations and so forth.
Definite integrals are some of the most common mathematical expressions, so let's see an example:
By convention, superscripts and subscripts in L a T e X are created using the characters ^ and _ respectively; for example, the exponents applied to x and y in the code fragment above. Those characters can also be used with mathematical symbols, such as the integral ( \int ) included in the example above where _ is used to set the lower limit and the ^ for the upper limit.
The command \limits changes the way the limits are displayed in the integral, if not present the limits would be next to the integral symbol instead of being on top and bottom:
The symbols _ and ^ can also be combined in the same expression, for example:
If the expression contains long superscripts or subscripts, these need to be collected in braces, as L a T e X normally applies the mathematical commands ^ and _ only to the following character:
Subscripts and superscripts can be nested and combined in various ways. When nesting subscripts/superscripts, however, remember that each command must refer to a single element; this can be a single letter or number, as in the examples above, or a more complex mathematical expression collected in braces or brackets. For example:
Some mathematical operators may require subscripts and superscripts. The most frequent cases are those of the integral \int (check the introduction ) and the summation ( \sum ) operators, whose bounds are typeset precisely with subscripts and superscripts.
For other frequently used operators that require subscripts/superscripts check the reference guide .
Use the link provided below to open all the examples above as a single Overleaf project:
There are also bigcup and bigcap commands similar to cup and cap but those are used for larger expressions.
Have you checked our knowledge base ?
Message sent! Our team will review it and reply by email.
a
n
i
{\displaystyle a_{n_{i}}}
∫
i
=
1
n
{\displaystyle \int _{i=1}^{n}}
∑
i
=
1
∞
{\displaystyle \sum _{i=1}^{\infty }}
∏
i
=
1
n
{\displaystyle \prod _{i=1}^{n}}
∪
i
=
1
n
{\displaystyle \cup _{i=1}^{n}}
∩
i
=
1
n
{\displaystyle \cap _{i=1}^{n}}
∮
i
=
1
n
{\displaystyle \oint _{i=1}^{n}}
∐
i
=
1
n
{\displaystyle \coprod _{i=1}^{n}}
\[ \int\limits _ 0 ^ 1 x^ 2 + y^ 2 \ dx \]
\[ \int _ 0 ^ 1 x^ 2 + y^ 2 \ dx \]
\[ a_ 1 ^ 2 + a_ 2 ^ 2 = a_ 3 ^ 2 \]
\[ x^{ 2 \alpha } - 1 = y_{ij} + y_{ij} \]
\[ ( a^n ) ^{r + s} = a^{nr + ns} \]
\[ \sum _{i = 1 }^{ \infty } \frac { 1 }{n^s}
= \prod _p \frac { 1 }{ 1 - p^{ - s}} \]
Here are some examples of simple usage of subscripts and superscripts:
\[ \int\limits _ 0 ^ 1 x^ 2 + y^ 2 \ dx \]
\vspace { 1cm }
Using superscript and subscripts in the same expression
\[ a_ 1 ^ 2 + a_ 2 ^ 2 = a_ 3 ^ 2 \]
\vspace { 1cm }
Longer subscripts and superscripts:
\[ x^{ 2 \alpha } - 1 = y_{ij} + y_{ij} \]
\vspace { 1cm }
Nested subscripts and superscripts
\[ ( a^n ) ^{r + s} = a^{nr + ns} \]
\vspace { 1cm }
Example of a mathematical equation with subscripts and superscripts
\[ \sum _{i = 1 }^{ \infty } \frac { 1 }{n^s} = \prod _p \frac { 1 }{ 1 - p^{ - s}} \]
\vspace { 1cm }
Squared root usage
\[ \sqrt [ 4 ] { 4 ac} = \sqrt { 4 ac} \sqrt { 4 ac} \]
We only use cookies for essential purposes and to improve your experience on our site. You can find out more in our cookie policy .
Essential cookies only Accept all cookies
The use of superscripts and subscripts is very common in mathematical expressions involving exponents, indexes, and in some special operators. This article explains how to write superscripts and subscripts in simple expressions, integrals, summations and so forth.
Definite integrals are some of the most common mathematical expressions, so let's see an example:
By convention, superscripts and subscripts in L a T e X are created using the characters ^ and _ respectively; for example, the exponents applied to x and y in the code fragment above. Those characters can also be used with mathematical symbols, such as the integral ( \int ) included in the example above where _ is used to set the lower limit and the ^ for the upper limit.
The command \limits changes the way the limits are displayed in the integral, if not present the limits would be next to the integral symbol instead of being on top and bottom:
The symbols _ and ^ can also be combined in the same expression, for example:
If the expression contains long superscripts or subscripts, these need to be collected in braces, as L a T e X normally applies the mathematical commands ^ and _ only to the following character:
Subscripts and superscripts can be nested and combined in various ways. When nesting subscripts/superscripts, however, remember that each command must refer to a single element; this can be a single letter or number, as in the examples above, or a more complex mathematical expression collected in braces or brackets. For example:
Some mathematical operators may require subscripts and superscripts. The most frequent cases are those of the integral \int (check the introduction ) and the summation ( \sum ) operators, whose bounds are typeset precisely with subscripts and superscripts.
For other frequently used operators that require subscripts/superscripts check the reference guide .
Use the link provided below to open all the examples above as a single Overleaf project:
There are also bigcup and bigcap commands similar to cup and cap but those are used for larger expressions.
Have you checked our knowledge base ?
Message sent! Our team will review it and reply by email.
a
n
i
{\displaystyle a_{n_{i}}}
∫
i
=
1
n
{\displaystyle \int _{i=1}^{n}}
∑
i
=
1
∞
{\displaystyle \sum _{i=1}^{\infty }}
∏
i
=
1
n
{\displaystyle \prod _{i=1}^{n}}
∪
i
=
1
n
{\displaystyle \cup _{i=1}^{n}}
∩
i
=
1
n
{\displaystyle \cap _{i=1}^{n}}
∮
i
=
1
n
{\displaystyle \oint _{i=1}^{n}}
∐
i
=
1
n
{\displaystyle \coprod _{i=1}^{n}}
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