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the volume of a box with a square base and a height of 7in is 252 cubic in. what is the length of an edge of the base?
Let f(x,y) be an infinitely differentiable function. Suppose that Consider the surface z = f(x,y). Show that K(0,0) = f_xx(0,0) f_yy(0,0) - f_xy(0,0)^2.
The cost of producing golf balls is $6.00 plus $3.00 per golf ball. Which graph models golf ball production costs for up to six golf balls?
Describe how a domestic fast food chain like McDonald's with plans for expanding into China would be able to use a forecasting model.
A javelin is thrown in the air. It's height is given by h(x)= -1/20x^2+8x+6, where x is the horizontal distance in feet from the point at which the javelin is thrown.
You are in the market for oranges. The supply equation (in millions) for oranges is : S(P)= .3p^2 +11P - 40 The demand equation is D(P) = .7p^2 +P - 1
A box with a square base of side z is three times higher than it is wide. Express the volume V of the box as a function of z.
Derive the Euler-Lagrange Differential Equation (rigorously). Explain any theorems or results that you use in the derivation (e.g. don't just say "by the fundamental theorem of the calculus of variations" without telling what the fundamental theor..
Recall that for a, b ∈ Z, a ≡ b (mod 8) means that a - b is divisible by 8. Use the Division Algorithm to prove that for every integer m there exists an integer r such that m ≡ r (mod 8) and 0 ≤ r
The equivalent impedance Z of two impedances Z1 and Z2 in parallel is given by the formula 1/Z = 1/Z1 + 1/Z2.
A shipment of 7 television sets contains 2 defective sets. A hotelmakes a random purchase of 3 of the sets. If x is the number ofdefective sets purchased by the hotel, find the probability distribution of X.
Four number are drawn at random from a box of ten numbers 0, 1,....,9. Find the probability that the largest number drawn is a six.
Evaluate a function on fixed-point iteration will converge to a positive solution of the equation.
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