'Volume v' presentation slideshows

Chemistry 444

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10.4 Cross product: a vector orthogonal to two given vectors

10.4 Cross product: a vector orthogonal to two given vectors. Cross product of two vectors in space (area of parallelogram) Triple Scalar product (volume of parallelepiped) Torque. Cofactor Expansion. 2 nd method (not in book). The Cross Product :

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Phys 230 Thermal Physics

Phys 230 Thermal Physics. Dr. Wafia Bensalem Ref.: Serway and Jewett, PHYSICS FOR SCIENTISTS AND ENGINEERS Seventh Edition. Chap3: The Kinetic Theory of Gases. 1- Molecular Model of an Ideal Gas. We make the following assumptions:

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10.7 Volume of Prisms

10.7 Volume of Prisms. 6.4.5 I can find the volume in rectangular and triangular prisms. Warm Up Find the area of each figure. Use 3.14 for ? . 1. rectangle with base length 8 in. and height 12 in. 96 in 2. 2. circle with diameter 8 ft. 50.24 ft 2.

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Warm Up

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Section 9-5

Section 9-5. Volume and Surface Area. Volume and Surface Area. Space Figures Volume and Surface Area of Space Figures. Space Figures. Space figures take three dimensions of space to represent the figure.

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The Geometry of a Tetrahedron

The Geometry of a Tetrahedron. Footnote 18:Section 10.4 Mark Jeng Professor Brewer. What is a tetrahedron?. A tetrahedron is a solid with 4 vertices: P, Q, R, and S. There are also 4 triangular faces opposite the vertices as shown in the figure. . Problem 1 .

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Volume of Pyramids and Cones

Volume of Pyramids and Cones. Finding Volumes of Pyramids and Cones.

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Volume of Cylinders

Volume of Cylinders. Unit 3: Geometric Applications of Exponents. Cylinder. A cylinder is a three-dimensional figure that has two congruent circular bases. Height. Base. Volume of Cylinders. V = Bh. = ( ? r 2 ) h.

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GEOMETRY: Chapter 12

GEOMETRY: Chapter 12. 12.4 Surface Area of Prisms and Cylinders. Images taken from: Geometry. McDougal Littell: Boston, 2007. P. 820. Ex. 1: Find the volume of the puzzle piece Answer: 37 units 3. Images taken from: Geometry. McDougal Littell: Boston, 2007. P. 820.

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Warm-Up

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9.3 Cylinders & Cones

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Mass and energy analysis of control volumes undergoing unsteady processes

Mass and energy analysis of control volumes undergoing unsteady processes. Studying unsteady systems: conservation of mass. -. V. +. Integrating both sides. Studying unsteady systems with the conservation of mass and energy equation.

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Volume of Rectangular Prisms

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Volume of Cylinders

Volume of Cylinders. Warm-up. 1. Find the volume of a rectangular prism with a length of 5, width of 4, and height of 3 cm. 2. Find the volume of a triangular prism with a triangle with a base of 8 ft and height of 6 ft and a prism height of 9 ft. V= 5 X 4 X 3 V= 60 cm 3. V= Bh

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Pg. 395 Homework

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Direct/Inverse Variations

Direct/Inverse Variations . Direct Variation .

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( a,c )

Suppose 0 ? f ( x,y ) ? M for all ( x,y ) in the following rectangular region R of the xy plane:. ( x 1 , d ). ( x 2 , d ). ( a,d ). ( b,d ). ( a , y 2 ). ( b , y 2 ). ( a , y 1 ). ( b , y 1 ). ( a,c ). ( b,c ). ( x 1 , c ). ( x 2 , c ).

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