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Minimum and Maximum Values :Several applications in this chapter will revolve around minimum & maximum values of a function. Whereas we can all visualize the minimum & maximum values of function we desire to be a little more particular in our work here. In specific we desire to differentiate among two types of minimum or maximum values. The given definition gives the kinds of minimums and/or maximums values which we'll be looking at.
3 meters to crntimeters
Use green's theorem to computer the integral F . dr where F = ( y^2 + x, y^2 + y) and c is bounded below the curve y= - cos(x),, above by y = sin(x) to the left by x=0 and to the r
Vector theories
two circle of radius of 2cm &3cm &diameter of 8cm dram common tangent
Let D = 1 denotes the event that an adult male has a particular disease. In the population, it is known that the probability of having this disease is 20 percent, i.e., Pr (D = 1)
The Mean Value Theorem for Integrals If f(x) is a continuous function on [a,b] then here is a number c in [a,b] thus, a ∫ b f(x) dx = f(c)(b -a) Proof Let's begin
Differences of Squares (and other even powers) ? A square monomial is a monomial which is the square of another monomial. Here are some examples: 25 is the square of 5 x 2 i
Find the volume of a cylinder of radius r and height h. Solution : Here, as we mentioned before starting this illustration we actually don't require using an integral to get t
find non linear relation between given data
i dont understand it can you help
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