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Question: INCOME DISTRIBUTION OF A COUNTRY A certain country's income distribution is described by the function
f(x) = ((17/18)x2 + (1/18)x)
a. Sketch the Lorentz curve for this function.
b. Compute f(0.3) and f(0.6) and interpret your results.
c. Compute the coefficient of inequality for this Lorentz curve.
Suppose the mass of a fully loaded module in which astronauts take off from the Moon is 12,900 kg. The thrust of its engines is 27,500 N. (Assume that the gravitational acceleration on the Moon is 1.67 m/s2.) Calculate its magnitude of acceleration..
A yam is put in a hot oven, maintained at a constant temperature 200°C. At time t = 30 minutes, the temperature T of the yam is 120° and is increasing.
Let k be a fixed positive integer. The n-th derivative of 1/xk-1 has the form Pn(x)/(xk-1)n+1 where Pn(x) is a polynomial. Find Pn(1). Determine necessary and sufficient conditions for the equations: x + y + z = A, x2 + y2 + z2 = B, x3 + y3 + z3 = C
Imagine a number line with the integers marked. Your old pal Grover starts at 0, and once per second takes a step to the left or a step to the right. (Being Grover, he probably sings a song about left and right as he does this.)
Draw a rooted tree with at least 10 vertices, where the degree of each vertex does not exceed 3. Identify the root, the parent of each vertex, the children of each vertex, the internal vertices, and the leaves
AT what time during the morning si the worker performing least efficiently
in 2004 a sample of 250 household in ny showed that 62 paid their monthly phone bills by debit card. in 2009 a sample
In 1988 Clark's Manufacturing Company sought to survive a competitive run on their business from the Japanese. They survived by using the systems thinking method. Read the following article:
Architecture. An architect is designing the floors for a hotel. Each floor is to be rectangular and is allotted 720 ft of security piping around walls outside the rooms. What dimensions of the atrium will allow an atrium at the bottom to have maxi..
Probability density function sample question, Let E be the event that the number which comes up when a single die is tossed is divisible by 3. Let X be the number of times that event E occurs in 3 tosses of the die
a plane flying with a tailwind flew at a speed of 460 mph, relative to ground. When flying against the tailwind, it flew at a speed of 310mph. Find the speed of the tailwind.
Describe at least two different applications that require that a spanning tree of a simple graph be found.
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