Marginal rev. Function

Q: State the Net Change Theorem: F'(z)dz

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Q: 22 – 3xy f (æ, y) = x² + y? Calculate the second-order partial derivatives of the functions

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Q: dr 3000 - 27g2 - dq The marginal revenue is 15q. The demand when q= 6 is amen Select one: а. 2631 b.…

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Q: NORMAL APPROXIMATION

A: Here for normal approximation mean = 5000 And Standard deviation = sqrt(5000)

Q: Suppose the log-ins to a company's computer network follow a Poisson process with an average of thre…

A: Given : λ = 3

Q: Let the one-dimensional wave equation a?w a²w at2 əx² Where w is the height of the wave, x in…

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Q: Assume x and y are functions of t. Evaluate dy/dt. dx x° = 12y - 4; = 6, y = 1 dt 12 O A. 5 OB. Oc.…

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Q: The equations a²f a²f a²f a²f a?f əx² ▼ əy² + + = 0 and axz ду?Т дz? əz? Respectively in the plane…

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Q: Area under the curve x + y = 3 and the coordinate axis

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Q: partial derivative 1)Consider the function (x, y) = x° + 2xy + y? – 5x a)Calculate the first-order…

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Q: partial derivative 1)Consider the function (", y) = æ + y + xy – 3x – 4y + 5 a)Calculate the…

A: The partial derivatives and critical points are given as follows :

Q: _2³.cos(xy) + e"Y³y 1)Calculate the partial derivatives of first-order of the function f(x.y)

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Q: Let F=c [o,i] |||= |} g(x) = xsh(x)=x², Is H. strictly conuex? Explan y our answer.

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Q: 1. Marjinal maliyet Fonksiyonu f'(x) = e=* +: + Vx2 olan bir (1-2x) firmanın maliyet fonksiyonunu…

A: Given marginal cost  f'(x)=e-x+11-2x+x23 To find the cost function    Cost function f(x)=∫f'(x) dx

Q: frx) =S4-x*

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Q: ai + a2 c(w1, w2, y) = w1X1+W2X2 = -aj [(a1 + a2)ag' W2 %3D

A: Given that  cw1,w2,y=w1x1+w2x2=α1+α2α1w1x1=α1+α2α2-α2α1+α2α2-α1α1+α2w1α1α1+α2w2α2α1+α2yA1α1+α2 The…

Q: Let r be the reciprocal of n. Find the instantaneous rate of change of r wrt n and relative rate of…

A: According of Bartleby answering guidelines we can answer one question only at a time, therefore I…

Q: maximum Rate af change f faxiy)にろメこかyー2メり at (11) and the direction in which it occurs?

A: The maximum rate of change of F at (1,1) = 17 The direction of maximum change of F = <4,1>.…

Q: average rate of change fo [0,10]

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Q: Total revenue function and marginal revenue function

A: Given demand function is  Dq=15+4q23

Q: 1. -8 tott 20 O y 108 401 8 X

A: The average rate of change over [a,b]

Q: a?f a2f əx² ' ay² a²f a2f, a²f + + and ax2 T ay2' əz² + = 0 = 0 Respectively in the plane and in the…

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Q: (b) w = cos (2x + 2ct) = COS

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Continuous Probability Distributions

Probability distributions are of two types, which are continuous probability distributions and discrete probability distributions. A continuous probability distribution contains an infinite number of values. For example, if time is infinite: you could count from 0 to a trillion seconds, billion seconds, so on indefinitely. A discrete probability distribution consists of only a countable set of possible values.

Normal Distribution

Suppose we had to design a bathroom weighing scale, how would we decide what should be the range of the weighing machine? Would we take the highest recorded human weight in history and use that as the upper limit for our weighing scale? This may not be a great idea as the sensitivity of the scale would get reduced if the range is too large. At the same time, if we keep the upper limit too low, it may not be usable for a large percentage of the population!