'Inflection' presentation slideshows

Graphs of Polynomial Functions

Graphs of Polynomial Functions. E.Q: What can we learn about a polynomial from its graph?. Basic Polynomial Shapes. Basic form ax n where a is a constant and n is a non-negative integer Odd polynomials- highest exponent is odd (3, 5, 7) Even polynomials- highest exponent is even (2, 4, 6)

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First Language Acquisition

First Language Acquisition. Topics and Themes in Linguistics WS 2005/6, Campus Essen Raymond Hickey, English Linguistics. New insights from language acquisition. Some distinctions to begin with...

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Concavity and the Second Derivative Test

Concavity and the Second Derivative Test. Determine the intervals on which the graphs of functions are concave upward or concave downward. Find the points of inflection of the graphs of functions. Use the Second Derivative Test to find the relative extrema of functions. Standard 4.5a.

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Unit 3 Review for Common Assessment

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Writing Workshop

Writing Workshop. Here are some typical writing style issues which people have trouble with. Writing Workshop. Here are some typical writing style issues which people have trouble with. Here are some typical writing style issues with which people have trouble. Writing Workshop. Data is

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AP Calculus BC Wednesday , 16 October 2013

AP Calculus BC Wednesday , 16 October 2013. OBJECTIVE TSW determine intervals of concavity and points of inflection (POI) by using the second derivative test. ASSIGNMENT DUE TEST DAY Sec. 3.3: pp. 186-187 (1-37 odd, 55-60 all) Sec. 3.4: p. 195 (1-37 eoo )

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Warm-Up: December 13, 2012

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3.4 Concavity and the Second Derivative Test

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3.3 1 st Derivative Test

3.3 1 st Derivative Test. Increasing or Decreasing? : If f ? ( x ) > 0 in an interval, then f is increasing in the interval. If f ? ( x ) < 0 in an interval, then f is decreasing in the interval. 1st Derivative Test c is critical number of f :

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3.4 Concavity and the Second Derivative Test

Review If a functions wants to switch from decreasing to increasing. or visa versa, what are its options of approach/attack! (There is only three options). 3.4 Concavity and the Second Derivative Test. We will learn about: Concavity -Points of Inflection - The Second Derivative Test.

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Objectives: Be able to determine where a function is concave upward or concave downward with the use of calculus.

Concavity and the 2nd Derivative Test. Objectives: Be able to determine where a function is concave upward or concave downward with the use of calculus. Be able to apply the second derivative test to find the relative extrema of a function. Critical Vocabulary:

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Flect , Flex = bend

Flect , Flex = bend. 5 th Grade Vocabulary. To bend around or curve. Circumflex. To turn or move to one side; to bend; to swerve. Deflect. Capable of bending without breaking. Flexible. A muscle that bends a part of the body, such as an arm or a leg. Flexor.

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ET: 3.4a

ET: 3.4a. There is a company that decides to start putting some of their money into advertizing. The company records profits when varying amounts of money is used to purchase advertising. Make some observations based on the graph. . Profits are still increasing but at a slower rate .

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Teen Leaders Training Programme Interpersonal Communication

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The Motown Beat

The Motown Beat. A medium tempo, between 100-120 beats per minute A strong backbeat Light timekeeping, usually percussion Moderate syncopation A bass line in free rhythm A dense, multi-layered, heterogeneous texture. Motown Melody. Riffs Instrumental riffs tend to be shorter Saturation.

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Chapter 3 Lexical & Grammatical Morphology

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Eye Contact and Gestures

Eye Contact and Gestures. Ideal Eye Contact. Seems like 1-1 conversation Every audience member feels included Look up 75% of time. Ideal Eye Contact. 3-second method Class: 3 sections Look: each section for 3 seconds. Gestures. 4 types Numbering Locating Describing Emphasizing.

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Intervals of Concavity

Unit 4. Intervals of Concavity. Definition. A graph is concave up if it forms a parabola that opens upward A graph is concave down if it forms a parabola that opens downward An inflection point is a point where a graph switches concavity. Example graphs. Concave up. Concave down .

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Commencement Speech Reminders

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