Creating Big Integrals in LaTeX: Tips and Tricks

[Bachelier]

I search google and different math sites but came with not answer for making an integral big.

How do I do it please?

$\int$ is too small sometimes

 

[berkeman]

I search google and different math sites but came with not answer for making an integral big.

How do I do it please?

$\int$ is too small sometimes

With Latex:

$$\int{x dx}$$

 

[Bachelier]

With Latex:

$$\int{x dx}$$

$$\int{grazie \ mille \ \mathrm{d}t}$$

 

[D H]

I search google and different math sites but came with not answer for making an integral big.

How do I do it please?

$\int$ is too small sometimes

You're using inline math mode there, which makes things small. Use displayed math mode instead and you'll get a larger integral symbol:

[tex]\int dx[/tex]

$$\int dx$$

You can embiggen delimiters with \left / \right, \bigl / \bigr (or just \big), etc. There's a whole slew of macros that embiggen delimiters by various amounts. However, you can't embiggen the integral symbol for various technical reasons. If you want an even bigger integral symbol you'll need to use a package that supplies big integral symbols such as http://www.ctan.org/tex-archive/macros/latex/contrib/bigints/.

Note: You can't use this capability with the limited subset of TeX/LaTeX that is available at this site. Only a fixed set of packages are available for your use in a post.

 

[tiny-tim]

You can embiggen delimiters …

surely "embiggen" means to increase the worth (or self-worth) of something/someone, not to actually make bigger?

eg the famous springfield motto "a noble spirit embiggens the smallest man" does not mean that the smallest man actually gets larger?

(same for "big up")

 

[robphy]

These are integrals:
(inline) $\int dx$ and (inline with \displaystyle) $\displaystyle\int dx$
and (displaystyle)$$\int dx$$.
These are also integrals: with \Large and \LARGE and \Huge
$$\int dx \qquad {\Large \int} dx \qquad {\LARGE\int} dx \qquad {\Huge\int} dx$$

 

[Bachelier]

From now on I am using this for all my integrals.

$${\Huge\int} \mathrm{d}\xi$$

Gotta put emphasis on it.