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Finding Extrema
Find Endpoints By Plugging in Interval
Find Derivative
Set Derivative = 0
Plug x Into f(x)
Compare possible values.
Rolles Theorem
Check Endpoints
Find Derivative
Set Derivative = 0
Check Interval
Mean Value Theorem
Find f(a) & f(b)
AROC
Find Derivative
Set Derivative = AROC
First Derivative Test
Find Derivative
Critical Points
Test Intervals
Classify
Second Derivative Test
Find First Derivative
Find Second Derivative
Set Derivative = 0
Test Interval
Classify
Extreme Value Theorem
If a function f(x) is continuous on a closed, bounded interval [a,b], then f(x) must attain an absolute maximum f(c) & and absolute minimum f(d) for some c in [a,b].
Verify Conditions
Find Critical Points
Filter Points
Evaluate Endpoints and Points
Identify Extrema
Intermediate Volume Theorem
If a function is continuous on a closed interval [a,b] & y is any value between f(a) or f(b), then there exists at least one # c in the open interval (a,b) such that f(c) = y.
Verify Continuity
Evaluate Endpoints
Confirm Target Value
Conclude Existence