From Digg

MATH 2320 - Differential Equations Section A1, Fall 2006 ... download PDF file

MATH 2320 - Differential Equations. Section A1, Fall 2006. Instructor: and applications, applications of ODEs, series solutions, Laplace transforms, systems of ODEs. Grading Policy: There will be four PDF format /download/12_keyword-math-2320-solutions/math-2320-differential-equations-section-a1-fall-2006.pdf [...]

From Omilili

### Big Bang 1/6--The Bus Pants Utilization

Bazinga! A new episode! Leonard's idea for a smartphone application causes**friction**in his . The differential

**equation**solver would rely on both handwriting recognition and a variety of

**equation**a combination of edge-finding and other techniques) and a database of shoe models. The

**equation**

**Abstract** Linear **Algebra** vs Real Analysis

**algebra**, ordinary differential equations, applications of linear

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### Manifold **pressure****effect** on injectors?

**pressure**and the

**effects**it has on fuel injection? on an EFI application...would the increase in differential

**pressure**inside the manifold actually of differential

**pressure**and the

**effects**it has on fuel injection? yes it does.. same with mechanical

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From Yahoo Answers

**Question:**And also its application in computer science

**Answers:**Linear algebra is the study of Linear equations, matrix, determinants, and vectors spaces. The results of linear algebra have found application in such diverse fields as optics, quantum mechanics, display addressing, electric circuits, cryptography, computer graphics, economics, linear programming, solution of systems of differential equations, etc. The manipulation of matrices and determinants plays a central role in all applications of linear algebra. Linear algebra has a great role in: Mathematics, Computer graphics, Data Compression, Network Flow etc Linear Algebra is one of the most important areas in mathematics, with numerous applications in an extremely wide spectrum of disciplines in Science & Engineering. The language of vectors and matrices is an elegant way to describe (among other things) the way in which an object may be rotated, shifted (translated), or made larger or smaller (scaled). Image (jpg), video (MPG) and compression algorithms make use of Fourier transform a linear transformation. In all cases, the compression makes use of the fact that in Fourier space information can be cut away without disturbing the main information. Computer graphics uses linear algebra like matrix algebra, change of coordinates, geometry and 3-dimensional calculus. Also we can scale an object we can translate an object or we can rotate an object .Via linear matrix we can draw the pixels. The ideas of linear algebra are used throughout computer graphics. In fact, any area that concerns itself with numerical representations of geometry often will collect together numbers such as x,y,z positions into mathematical objects called vectors. Vectors and a related mathematical object called a matrix are used all the time in graphics. Linear programming uses a system of inequalities called constraints to maximize profit functions and minimize cost functions. all such problem occurring in industry are solved by a computer using linear algebra. The importance of linear algebra for applications has raisin in direct proportion to the increase in computing power. With each new generation of hardware and software trigging a demand for even great capabilities. Computer science this intricately linked with linear algebra through the explosive growth of parallel processing and large scale computation.

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From Youtube

### Pneumatic liquid level measurement loop

This short video shows how a Foxboro model 13A pneumatic differential pressure transmitter is used to measure the level (height) of water inside a vertical tube. In a real application, it would be measuring the height of some liquid in a storage or processing vessel, probably not a tube or pipe.### What are Contravariant and Covariant Components of a Vector? Part 1

A brief look at applications of differential geometry and the concept of contravariant and covariant components of a vector. It is shown that in the simple case of an oblique coordinate system in two dimensional Euclidean space the formula for the length requires covariant and contravariant components of a vector. The metric tensor is introduced and its components found using coordinate transformation matrices. Mysterious upper and lower vector indices are explained.### A Long Word Problem, That's right kids, word problems actually have real world applications!

In which Jonathan spouts off a lot of numbers about moon missions and provides proof that he indeed used to be a rocket scientist (student) and is still a hardcore Ravenclaw! yes, I know I used cal not Cal in the video, it was 430am. I apologize. more fun facts! I based the wheat output on an average of 40 bushels per acre output, which is in the middle of possible outputs. The 3 Astronauts, over the 120 day growth period of wheat, would consume 3000 lbs of freeze-dried food. to produce that 2400 lbs of wheat. if we had needed to import the water as well (had there been no ice on the moon) would have required an additional 25 Saturn V launches. The Saturn V rocket delivery system is still the largest ever made by the US. Even ignoring the soil, and returning the crew, it still takes 4 rockets to bring back one acre of wheat, which is over 160 billion calories used. which is 74.9 times more energy than beef. now, while the lander can hold a lot more than 600 lbs of flour, it can't take off with it, so I was constrained by payload capacity, not total volume. I used the phrase "nutritional calorie" to differentiate between that energy measurement, and the chemistry version of calorie which is how much energy it takes to heat 1 gram of water, 1 degree C Because of the inefficiencies of flight and all that, I decided to go with fuel consumed rather than energy needed to escape the earth. I did not include the energy to get off the moon, as it was so, so little compared to the**...**