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Use the graph of the derivative of f to locate the critical points x0 at which f has neither a local maximum nor a local minimum? Graphs below answer choices: 1. x0 = a , b 2. x0 = c , a 3. x0 = a , b , c 4. x0 = a 5. none of a , b , c 6. x0 = b 7. x0 = b , c 8. x0 = c
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|dw:1317658635166:dw|
lol
critical points are where the derivative is 0, i.e. where it crosses the x - axis
if it goes from below to above, that means function was decreasing and then increasing, so you have a relative min
other way around for above to below. increasing then decreasing mean relative max
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and if it just kisses the axis like your point c, then neither relative max nor min
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