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An equilateral triangle has vertices at (0,0) and (6,0) in a coordinate plane. what are the coordinates of the third vertex?
For any given circles R and R' in C_oo, there is a mobius transformation T such that T(r)=R'. Further, we can specify that T take any 3 points on R onto any 3 points of R'. If we do specify Tz_j for j=2,3,4 (distinct z_j in R), then T is unique.
The following model is proposed to describe population growth in a confined space. The excess of births over natural deaths causes a growth rate of a times the current number of individuals N.
Let ubar and vbar be nonzero vectors in 2 or 3 space and let k=||u|| and m=||v||. Show that the vector Wbar=mubar +kvbar bisects the angle between ubar and vbar.
In each of the following parts, you should simplify your answers where it is appropriate to do so. Write down the derivative of each of the functions
what is the probability that equivalence is indicated at 100 mL. what is the probability that equivalence is indicated at less than 100 mL
Which of the resource constraints profit the most and why? Identify the sensitivity ranges for the profit of a sausage biscuit and the amount of sausage available. Explain the sensitivity ranges.
Find the mean and variance of theses draws
Rate of change occurs in a side of a triangle with respect to the change occurs in another side - Find the rate it is dropping?
Calculate the missing R-square statistic.
Again using interval notation, how would I go about finding the image set of the graph g(x)= Ix+3I -2 ? And how then would I go on to solve the equation g(x)=1, and discover if it had any geometrical significance?
Solving problem on distributive Laws
Find the critical value at the 0.05 level of significance for a goodness of fit test if there are 6 categories?
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