Section 1

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If f'(Xo) = 0 the f(x) has an inflections at X = Xo

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Last updated

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Date created

Mar 1, 2020

Cards (10)

Section 1

(10 cards)

If f'(Xo) = 0 the f(x) has an inflections at X = Xo

Front

false

Back

All stationary points occur at f'(x) =0

Front

True

Back

If f is a continuous and differentiable an [a,b] the f has an absolute Min

Front

True

Back

If f'(Xo) = 0 then the tangent line of f(x) at X = Xo is Horizontal

Front

True

Back

All critical points are stationary points

Front

False

Back

On a continuous function f(x) over [a,b], there is a X = C value such as that if a < c < b

Front

True

Back

If f(X1) < f(X2) when X1 < X2 for all x values then f(x) is decreasing

Front

False

Back

If f'(x) < 0 for all x the f(x) is always decreasing

Front

True

Back

If f''(x) > 0 for all X the f(x) is always concave down

Front

False

Back

F has a an relative extrema at Xo if f'(Xo) = 0

Front

False

Back