/* Wrapped headers reserve their own space when no height observer runs. */ body > header[data-site-header] { position: static; flex-shrink: 0; } body > main { padding-top: 48px; } html { scroll-padding-top: 24px; } .animate{ opacity:1; translate: var(--tw-translate-x) calc(var(--spacing) * 0); }

/* Without scripts the menu button cannot open anything, so the links stay in view. */ [data-site-header] .site-menu-toggle { display: none !important; } [data-site-header] .site-navigation { display: flex !important; position: static !important; flex-direction: row !important; flex-wrap: wrap; flex-basis: 100%; border: 0 !important; box-shadow: none !important; padding: 0 0 8px !important; }

Skip to the reading

Reflection

This original textbook reading covers part of the AP topic. Follow the AP course outline for complete topic instruction and practice.

Reflection

The resulting function that forms when a base function is mirrored across an imaginary axis.

The reflection of $f (x)$ across the x-axis is $- f (x)$

The reflection of $f (x)$ across the y-axis is $f (- x)$

The reflection of $f (x) = y$ across the line y=x is $f (y) = x$

Related Glossary Terms

Inverse function

Index

Chapter 1 - Function Transforms

Help & feedback

Help us improve Omniguides