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PDE: LaPlace's Equation using spherical coordinates (make use of symmetry to make theta and phi dependence drop out)
Want to cook a 4" meatball. The meatball is being stored in the fridge at 35 degrees F. The meatball will go into a convection oven at 350 degrees F (surface is maintained at precisely 350 for the duration of cooking). I want to cook the meatball to 130 degrees F (in the center).
Search the internet to find a current article (published within the last two weeks) that provides statistical information relating to public policy and which you think is misleading. Explain why you feel the statistical information is misleading. ..
Let G = RxR (R is the real numbers) with addition (x,y) + (x', y') = (x+x', y+y'). Let H be the line y=mx through the origin: H = {(x,mx)such that x belongs to R (R is real numbers).
Find the vertical asymptotes (if any) of the graph of the function. (Use n as an arbitrary nonzero integer if necessary. If an answer does not exist, enter DNE.)
What are the possible orders of subgroups of S4? Prove that S4 has at least one subgroup of each of these orders. What are the elements of these subgroups?
Calculate Analytically the 1st and 2nd legendre transforms of this function. Make sure to express the transforms in terms of their naturAl variables. CAn you generalize your result for the the behavior os the second legendre transform?
The sides of a square increase in length at a rate of 2 meters / seconds. (a) At what rate is the area of the square changing when the sides are 10 meters long? (b) At what rate is the area of the square changing when the sides are 20 meters long?
police find the skeleton in an area where a woman slightly over 5ft(60 inches)tall is missing for over a year. can the partial skeleton be the missing woman?show work for h.
Given that the second light is yellow, find the probability that the first light was red.
Find the line integral of f(x,y,z)=x+y+z over the straight-line segment from (2,1,4) to (1,-2,2). The answer is 4(sqrt(14)). Can you show the work.
Please sketch a graph of a function f have the indicated characteristics. Please explain.
Find the length L and width W of the enclosure that is most economical to construct.
Using GEOMETRY ONLY, for an equilateral triangular region, for which points is the sum of the distances to the sides of the triangle minimal? Please show me and do not point to a web site.
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