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An insurance market consists of high-risk patients, who average $40,000 in spending each year, and low-risk patients, who average $1,000 per year. Overall, low-risk patients represent 90 percent of the population. What would average spending be for a population like this?
Interpreting Power: Chantix tablets are used as an aid to help people stop smoking. In a clinical trial, 129 subjects were treated with Chantix twice a day for 12 weeks, and 16 subjects experienced abdominal pain (based on data from Pfizer, In..
complex conjugate roots suppose that the equation ax2bxc0 has real coefficients and the complex roots. why must the
question a curve passes through the point 0 9 and has the property that the slope of the curve at every point p is
There are currently 424 laying hens at Egg City Farm. Use the product rule to determine the rate at which egg production at Egg City Farm is currently changing per month.
Prepare an activity involving a geometric manipulative designed to teach a geometric concept to an elementary school student. You can create your own activity or modify an existing activity.
Write a program in Matlab that computes the roo of the quadratic equation by switching between equation (1) x= (-b +- sqrt(b^2 -4ac))/2a and equation (2) x= 2c/ (-b +- sqrt(b^2 -4ac)) (How did you choose the criteria for switching?)
refer to and use the following abbreviations for the problems belowbt box of teasamph shipping and handlingp desired
Find the area of the region bounded by the parabola y = 5x^2, the tangent line to this parabola at (4, 80), and the x-axis.
many companies that manufacture lightbulbs advertise their 60-watt bulbs as having an average burn time of 1000 hours.
Prove the following limits using only the precise de?nition of limits lim x→-1 (1/(x^2+3)^(1/2))=1/2 Detailed solutions would be appreciated.
Set up different integrals to find the mass of the solid bounded by the equations z=8-2x, z=0, y=0, y=3 and x=0. the density of the solid at (x,y,z) is d(x,y,z)=kx, k>0. evaluate ONE of the integrals.
The inflection points and global extrema.
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