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Karen Doyle wants to purchase an automobile insurance policy with bodily injury and property damage coverage in the amounts of 25/50/25. In addition, she wants collision coverage with $250 deductible and comprehensive with $100 deductible. Karen is in driver classification 2 and lives in territory 3. Her vehicle, a new Ford Mustang, is in model class B. Because the car has an airbag, an alarm, and antilock brakes, the insurance company has assigned a rating factor of.95 to the policy. As her auto insurance agent, calculate Karen's total annual premium.
Given f(x,y,z)=x^2y^3z^6, in what direction is F(x,y,z) increasing most rapidly at the point P(1,-1,1). What is the rate of increase?
When graphing a linear inequality, how do you know if the inequality represents the area above the line? What are the necessary and sufficient conditions for inequalities to represent an area in the first quadrant?
Describe how you would calculate the odds of winning the jackpot. Do you think it is worth it to buy a ticket? Why or why not?
Construct the green's function that satisfies xG''-(2x+1)G'+(x+1)G= ?(x-s), G(0,s)=G(1,s)=0
Let f be a function given by-Is there a function g: R ---> R such that g'=f? Be careful applying definition of the derivative
Pizza Preference Probability Problem, Short Answer. Of 23 college sophomores at Crocodile Community College, 12 preferred pepperoni pizza, 7 preferred supreme, and 4 preferred cheese
Find the predictive value of a positive test.
Let G = UT (n,F) be the set of the upper triangular n x n matrices with entries in a field F with p elements and 1's on the diagonal. The operation in G is matrix multiplication.
Explain the importance of Euclid's parallel postulate in the development of hyperbolic and spherical geometry.
In polar coordinates, write equations for the line x=1 and the circle of radius 2 centered at the origin. Write an integral in polar coordinates representing the area of the region to the right of x=1 and inside the circle.
Verify the Gauss' Divergence Theorem and Calculate the single, double and line integral - MATH2000 Find the surface area of S.
For each of the following vector spaces, give its dimension and a basis. The set of all symmetric 4 x 4 matrices,
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