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your engineering department estimated the following production functionq 15l2 - 05l3a what is the marginal product of labor function mplb what is
you are given the following information about the amount your company can produce per day given the number of workers it hiresnumbers of
find the derivatives of each of the following functions and their points of maximization or minimization if possiblea tc 1500 - 100 q 2q2b
the revenue and cost functions for producing and selling quantity x for a certain production facility are given belowrx 16x - x2cx 20 4xa
given y fx 2 x3 - 3x2 4x 5a use the power function to find derivative of the functionb find the value of the derivative at x
suppose s vi and t ti are easy sets of knapsak weight also p and q are primes p gt si and q gt ti we can combine s and t into a signle set of
f y is a discrete random variable with expected value ey and if x a by prove that var x b2var y
a find the curve on the surface zx32 joining the pointsxyz000 and 111 has the shortest arc lenghtb use a computer to produce a plot showing the
1 finding the shortest path btween any two points on the surface of a sphere but use the method of the euler equations with an auxiliarty condition
i need help with this question find the probability that two quarters and a nickel are chosen without replacement from a bag of 8 quarters and 12
hi may i know how to substract the idcolum matrix from ksquare matrix as per equation below e k - id-1 s k is mm matrix i
a recipe calls for 2 14 teaspoons of salt for every 1 18 teaspoons of black pepper used how many teaspoons of salt are needed for each teaspoon of
1 prove that zorns lemma is equivalent to axiom of choice2 use zorns lemma to prove the existence of
solve the subsequent lp problem graphically through enumerating the corner pointsmax 3x1
1 a 3d rotation matrix has 9 3 by 3 entries and a 2d rotation matrix has 4 2 by 2 entries how many actual degrees of freedom are there in a 3d or 2d
a stone is dropped from the top of the tower and travel 245 m in last second of its journey the height of the tower is
the sides of a quad taken at random are x3y-70 x-2y-503x2y-70
three-person problem of points pascal fermat and their old friend the chevalier de mere each put 1000 into a pot and agree to play a game that has
1 for a function f z rarr z let r be the relation on z given by xry iff fx fya prove that r is an equivalence relation on zb if for every x z the
1 let s be the set of all nonzero real numbers that is s r - 0 consider the relation r on s given by xry iff xy gt 0a prove that r is an equivalence
1 let r and s be relations on a set a for each statement conclude whether it is true or false in each case provide a proof or a counterexample
the fourier series expansion for the periodic function ft sin t is defined in its fundamental interval taking pi 3142 calculate
1 let a 12 3 na how many relations on a are both symmetric and anti-symmetricb if r is a relation on a that is anti-symmetric what is the maximum
the unit circle will be parametrized by cosw sinw provide a point on it the region cut out by circle the x-axis and the line from the origin to this
suppose a regular polygon which is an n-sided with equal side lengths s and similar angles at each corner there is an inscribed circle to