'3 find' diaporamas de présentation

Ch 15

Ch 15. ??? Partial Derivatives. ????. ?????. 15.1 Functions of Several Variables 15.3 Partial Derivatives 15.4 Tangent Planes and Linear Approx. 15.5 Chain Rule 15.6 Directional Derivatives and Gradient 15.7 Maximum and Minimum Values. ????????. ????????. ????. ??????????. ???????.

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Warm Up 11/28/12

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ENGR 215 ~ Dynamics Section 17.1

ENGR 215 ~ Dynamics Section 17.1. Moment of Inertia. The translational aspects of motion are described by the equation: The rotational aspects of motion are described by the equation:. Golf Ball Drop Demo. Moment of Inertia.

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Notes 9.2

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10.1 Conics: Parabolas

10.1 Conics: Parabolas. Conic Sections. What is a conic section? A curve obtained as the intersection of a cone with a plane Traditionally, the 3 types of conic section are the parabola, ellipse, and hyperbola (the circle is a special case of the ellipse)

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The Cone

The Cone. A Cone is a three dimensional solid with a circular base and a curved surface that gradually narrows to a vertex. +. +. =. Volume of a Cone =. Exercise #1.

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Angles in and out of the circle

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WARM UP

WARM UP. Find the area of a trapezoid with bases 8 and 11 and a height of 7.5. Find the area of an equilateral triangle with sides 8ft. An isosceles trapezoid has bases 12 and 28. The area is 300. Find the height and the perimeter.

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6.7 Circumference and Arc Length

6.7 Circumference and Arc Length. Circumference. Distance around the circle. Circumference. C = p d. 33 m. 14.3 in. Find the circumference in terms of pi and to the nearest tenth. 103.7 m. Arc Length. Portion of the circumference. A. P. B. (. Your Turn: Find the length of AB.

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Sec 1-3 Concept: Use Midpoint and Distance Formulas

Sec 1-3 Concept: Use Midpoint and Distance Formulas Objective: Given coordinates in a plane, find lengths of segments as measured by a s.g. Y. B. A. C. X. Example 1 : Find the length of AB. One way would be to use the Pythagorean Thm. a 2 +b 2 =c 2. C. 3. 3 2 +4 2 =C 2

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2.3 Measures of Central Tendency

2.3 Measures of Central Tendency. I. Mean, Median, and Mode. Measure of Central Tendency : a value that represents a typical, or central, entry of a data set Mean : sum of the entries # of entries Population: Sample: Pg 60 TIY #1. Median:

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Geometric Sequences

Geometric Sequences. Choi 2012. Geometric Sequence.

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9.3 (Day 2) Parabolas

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A circle is named by its center.

9.3 Circles. A circle is the set of all points in a plane that are the same distance from a given point, called the center of a circle . This distance is called the radius of the circle. A circle is named by its center. A. Radius GA Circle G. G. Diameter. Arc

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Lesson 104

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Example 3 Find the area A between the parabola y = x 2 and the line y = x+6 .

Example 3 Find the area A between the parabola y = x 2 and the line y = x+6 . Solution The first step is to determine the intersection points of this line and parabola: x 2 = x+6, 0= x 2 - x- 6 = ( x-3 )( x+2 ). Hence the intersection points are x=3 and x=-2. Then

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Warm Up

1) ?EJH = 38? , ?GFJ = 99? Find the measure of all angles. Warm Up. 2) Find the value of x and all angles in the figure. 3) Find the value of x and y, then find all angles in the figure.

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Warm Up

1) ?EJH = 38? , ?GFJ = 99? Find the measure of all angles. Warm Up. 2) Find the value of x and all angles in the figure. 3) Find the value of x and y, then find all angles in the figure.

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