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Linear Equations - Resolving and identifying linear first order differential equations.
Separable Equations - Resolving and identifying separable first order differential equations. We will also start looking at determining the interval of validity by the solution to a differential equation.
Exact Equations - Resolving and identifying exact differential equations. We will do some more intervals of validity problems now as well.
Bernoulli Differential Equations- In this region we will notice how to solve the Bernoulli Differential Equation. This region will also introduce the concept of using a substitution to assist us resolve differential equations.
Substitutions- We will pick up where the last section left off and have a look at a couple of another substitution which can be used to resolve several differential equations which we couldn't otherwise resolve.
Intervals of Validity- Here we will provide an in-depth look at intervals of validity and uniqueness question and also an answer to the existence for first order differential equations.
Modeling with First Order Differential Equations- to model physical situations utilize the first order differential equations. The section will illustrate some extremely real applications of first order differential equations.
Equilibrium Solutions- We will see the autonomous differential equations and behavior of equilibrium solutions.
Euler's Method- In this region we'll consider a method for approximating solutions to differential equations.
If OA = OB = 14cm, ∠AOB=90 o , find the area of shaded region. (Ans:21cm 2 ) Ans: Area of the shaded region = Area of ? AOB - Area of Semi Circle = 1/2 x 14 x
2+4
Question Suppose that f(x) has (x - 2) 2 and (x + 1) as its only factors. Sketch the graph of f. State all the zeros of f.
Derivative and Differentiation The process of acquiring the derivative of a function or slope or gradient is referred to as differentiation or derivation. The derivative is de
Devise one activity each to help the child understand 'as many as' and 'one-to-one correspondence'. Try them out on a child/children in your neighbourhood, and record your observat
who discovered unitary method??
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Series - The Basics That topic is infinite series. So just define what is an infinite series? Well, let's start with a sequence {a n } ∞ n=1 (note the n=1 is for convenie
which one of the following examples represents a repeating decimal? 0.123123,1.111114,0.777777,4.252525?
If a+b+c = 3a , then cotB/2 cotC/2 is equal to
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