9234612607 | Pythagorean Theorem | ![]() | 0 | |
9234612608 | Distance Formula | ![]() | 1 | |
9234612609 | Circumference of Circle | ![]() | 2 | |
9234612610 | Area of Circle | ![]() | 3 | |
9234612611 | Area of Triangle | ![]() | 4 | |
9501712507 | Area of a rectangle | A = bh | 5 | |
9501654012 | Area of an Equilateral Triangle | √3/4 s^2 | 6 | |
9501719489 | Area of a right isosceles triangle | 1/2 s^2 | 7 | |
9234612612 | Volume of Sphere | ![]() | 8 | |
9234612613 | Volume of Triangular Prism | V = (base area)(height of prism) | ![]() | 9 |
9234612614 | Volume of Cone | ![]() | 10 | |
9234612615 | Volume of Cylinder | ![]() | 11 | |
9234612616 | Volume of Pyramid | V = (base area)(height of prism) | ![]() | 12 |
9234612617 | Surface Area of Cube (sum of all the areas of all the shapes that cover the surface of the object) | ![]() | 13 | |
9234612618 | Surface Area of Rectangular Prism (sum of all the areas of all the shapes that cover the surface of the object) | ![]() | 14 | |
9234612619 | Surface Area of Sphere (sum of all the areas of all the shapes that cover the surface of the object) | ![]() | 15 | |
9234612620 | Surface Area of Cylinder (sum of all the areas of all the shapes that cover the surface of the object) | ![]() | 16 | |
9234612621 | Lateral Area of Cylinder (area of the surface that connects the two bases) | L = 2πrh | ![]() | 17 |
AP Calculus AB ~ Formulas Flashcards
Primary tabs
Need Help?
We hope your visit has been a productive one. If you're having any problems, or would like to give some feedback, we'd love to hear from you.
For general help, questions, and suggestions, try our dedicated support forums.
If you need to contact the Course-Notes.Org web experience team, please use our contact form.
Need Notes?
While we strive to provide the most comprehensive notes for as many high school textbooks as possible, there are certainly going to be some that we miss. Drop us a note and let us know which textbooks you need. Be sure to include which edition of the textbook you are using! If we see enough demand, we'll do whatever we can to get those notes up on the site for you!