'Separable differential equations' presentation slideshows

SPECIALIST MATHS

SPECIALIST MATHS. Differential Equations Week 3. Problem Solving with Separable Differential Equations. Example 1 (Ex 8E1). Fluid is flowing through thick walled tube. It maintains the temperature on the inner wall of the pipe at 600 o C.

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Calculus II (MAT 146) Dr. Day Wednesday March 26, 2014

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Calculus II (MAT 146) Dr. Day Monday March 24, 2014

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WARMUP

WARMUP. 1). 2). 6.2:Integration by Substitution & Separable Differential Equations.

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6.2 Integration by Substitution & Separable Differential Equations

6.2 Integration by Substitution & Separable Differential Equations. Greg Kelly Hanford High School Richland, Washington. M.L.King Jr. Birthplace, Atlanta, GA. Photo by Vickie Kelly, 2002.

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Integration by Substitution

Integration by Substitution. Greg Kelly Hanford High School Richland, Washington Adapted by: Jon Bannon. M.L.King Jr. Birthplace, Atlanta, GA. Photo by Vickie Kelly, 2002.

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6.2 Integration by Substitution & Separable Differential Equations

6.2 Integration by Substitution & Separable Differential Equations. Greg Kelly Hanford High School Richland, Washington. M.L.King Jr. Birthplace, Atlanta, GA. Photo by Vickie Kelly, 2002.

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Do Now: #36 and 38 on p.322

Do Now: #36 and 38 on p.322. Evaluate. Do Now: #36 and 38 on p.322. Evaluate. Section 6.2b. Separation of Variables. Separable Differential Equations. A differential equation is separable. if can be expressed as a product of a function of.

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Do Now: #36 and 38 on p.322

Do Now: #36 and 38 on p.322. Evaluate. Do Now: #36 and 38 on p.322. Evaluate. Section 6.2b. Separation of Variables. Separable Differential Equations. A differential equation is separable. if can be expressed as a product of a function of.

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Example 1:

The chain rule allows us to differentiate a wide variety of functions, but we are able to find antiderivatives for only a limited range of functions. We can sometimes use substitution to rewrite functions in a form that we can integrate. Example 1:.

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6.4

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Differential Equations

Differential Equations. AP Calculus Mrs. Mongold. What is a Diff EQ?. A differential equation is an equation containing derivatives or differentials. A relation such that:. How to solve a diff eq. Use a technique called: separation of variables Separate the variables

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Solving First-Order Differential Equations

Solving First-Order Differential Equations. A first-order Diff. Eq. In x and y is separable if it can be written so that all the y-terms are on one side and all the x-terms are on the other. First-Order Differential Equations.

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Separable Differential Equations

Separable Differential Equations. Separable Differential Equations. A separable differential equation can be expressed as the product of a function of x and a function of y. Example:.

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