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Java Games: Flashcards, matching, concentration, and word search. |
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| A | B |
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| f'(x) | lim h>0 (f(x+h)-f(c))/h |
| Alternative f'(c) | lim x>c (f(x)-f(c))/(x-c) |
| Continuity | f(c) exist, lim x>c f(x) exist, lim x>c f(x) = f(c) |
| dconstant/dx | 0 |
| a^3 - b^3 | (a-b)(a^2+ ab + b^2) |
| when you see anything +/- something | multiple by the conjugate |
| factor the | 0/0 problems |
| L-E<f(x)<L+E | xo-$ <x< xo+$ |
| g(f(x)) | g'(f(x))- f(x) |
| discontinuous | the denominator equals zero |
| dx/dx | 1 |
| v(t) | s'(t) |
| a(t) | v'(t) or s''(t) |
| there is a change in direction when | v=0 |
| average velocity | displacement/ time |
| move backwards when | v<0 |
| SA sphere | 4*pi*r^2 |
| V cone | (1/2) pi*r^2*h |
| V sphere | (4/3) pi*r^3 |
| Mean Value Theorem | [f(c)= (f(b) - f(a))/ (b - a); find y' of {x,y}] |
| d sinx | cos x |
| d cos x | - sin x |
| d tan x | sec^2 x |
| d cot x | -csc^2 x |
| d sec x | sec x tan x |
| d csc x | -csc x cot x |
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Querida Campbell & Tia Brown |
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