Go on. Explore!

lvl 0 • 0 xp

lvl 1

Home Market Decks Interests

Calculus

memorize.ai (lvl 286)

(0)

8 cards

()

Section 1

Preview this deck

Squeeze Theorem

Front

1 / 8

Calculus Math

0.0

0 reviews

5			0
4			0
3			0
2			0
1			0

Active users

All-time users

Favorites

Last updated

6 years ago

Date created

Mar 14, 2020

Cards (8)

Section 1

(8 cards)

Squeeze Theorem

Front

Back

Intermediate Value Theorem

Front

Back

Second derivative test

Front

Test for local min/max. Since f is __at x=_, then by the second derivative test, f has a local _at x=____.

Back

First derivative test

Front

Test for local min/max. Since f' changed from __ to at x=, then by the 1st derivative test, f has a local_at x=__.

Back

Inverse sin

Front

1/square root 1-x^2

Back

Mean Value Theorem

Front

If f is continuous on [a,b] and differentiable on the interval (a,b), then there is at least one point c in (a,b) such that f(b) - f(a)/b-a = f'(c).

Back

Inverse secant

Front

1/lxl•square root of x^2-1

Back

Inverse tangent

Front

1/1+x^2

Back

Calculus

Preview this deck

Squeeze Theorem

0.0

Cards (8)

Squeeze Theorem

Intermediate Value Theorem

Second derivative test

Test for local min/max. Since f is ____at x=_____, then by the second derivative test, f has a local _______at x=________.

First derivative test

Test for local min/max. Since f' changed from ______ to ______ at x=____, then by the 1st derivative test, f has a local_____at x=____.

Inverse sin

1/square root 1-x^2

Mean Value Theorem

If f is continuous on [a,b] and differentiable on the interval (a,b), then there is at least one point c in (a,b) such that f(b) - f(a)/b-a = f'(c).

Inverse secant

1/lxl•square root of x^2-1

Inverse tangent

1/1+x^2

Test for local min/max. Since f is __at x=_, then by the second derivative test, f has a local _at x=____.

Test for local min/max. Since f' changed from __ to at x=, then by the 1st derivative test, f has a local_at x=__.