Lesson 7: Second Derivatives Flashcards
1a) The portion between a and d; the lower-right corner
1b) The portion between b and c; the upper-left corner
1c) The portion between c and d; the lower-left corner
1d) The portion between a and b; the upper-right corner
The following lists information about f(x), f’(x) and/or f’‘(x) at x=a. Based on this information, identify the point x=a as a local maximum, minimum, or neither for f(x) when possible.
Neither max nor min
The following lists information about f(x), f’(x) and/or f’‘(x) at x=a. Based on this information, identify the point x=a as a local maximum, minimum, or neither for f(x) when possible.
Local minimum
The following lists information about f(x), f’(x) and/or f’‘(x) at x=a. Based on this information, identify the point x=a as a local maximum, minimum, or neither for f(x) when possible.
Cannot determine; not enough information given
The following lists information about f(x), f’(x) and/or f’‘(x) at x=a. Based on this information, identify the point x=a as a local maximum, minimum, or neither for f(x) when possible.
Cannot determine; not enough information given
The following lists information about f(x), f’(x) and/or f’‘(x) at x=a. Based on this information, identify the point x=a as a local maximum, minimum, or neither for f(x) when possible.
Cannot determine; not enough information given
The following lists information about f(x), f’(x) and/or f’‘(x) at x=a. Based on this information, identify the point x=a as a local maximum, minimum, or neither for f(x) when possible.
Local maximum
The following lists information about f(x), f’(x) and/or f’‘(x) at x=a. Based on this information, identify the point x=a as a local maximum, minimum, or neither for f(x) when possible.
Niether max nor min
The equation f(x) is given. Find f’‘(x).
The equation f(x) is given. Find f’‘(x).
The equation f(x) is given. Find f’‘(x).
The equation f(x) is given. Find f’‘(x).
The equation f(x) is given. Find f’‘(x).
The equation f(x) is given. Find f’‘(x).
The equation f(x) is given. Find f’‘(x).