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Annual Gross Income $78000 ($6500)
Personal Monthly loan payment $150
Car Loan Payments $775
Credit Card Monthly Payment
Monthly estimate for property taxes, heat, and insurance $585
25 year loan at 6.5 percent
A. Use the GDS ratio to determine how much of a monthly payment they can afford
B. Using the GDS ratio: if they have 20% to put down, what is the maximum amount they can pay for the house?
C. If they decide to buy a condo with monthly condo fees of $300 will that affect how much they can afford? If so what is the maximum they can pay for the condo?
The formula d = sqrt 15h, where h equals the height, in feet, of the viewer's eyes, estimates the distance d, in miles, to the horizon from the viewer. Find the distance to the horizon for a person who eyes are 6 ft above the ground.
The blade on a typical table saw rotates at 3650 revolutions per minute. Calculate the linear velocity in miles per hour of one of the teeth at the edge of the 11 inch diameter blade.
Long-parkers and short-parkers arrive at a parking place for cars according to independent Poisson processes with respective rates of λL = 4 and λS = 6 cars per hour. The parking place has room for only 2 cars. Each arriving car which finds bot..
Given the matrix representing a relation on a finite set, find the matrix representing the transitive closure of this relation by computing the join of the Boolean powers of the matrix representing the relation.
A landscaper wants to plant begonias along the edges of a triangular plot of land in Winton Woods Park. What is the perimeter of this triangular plot of land
explain a greatest common factor? how do you know when you have found the greatest
Find the LCM of each set of polynomials
a car is traveling 50mi/h when the brakes are fully applied, producing a constant decceleration of 22ft/s^2. What is the distnace traveled before the car comes to a stop.
Let the sum from n=m to infinity of a_n be a series of real numbers converging to x, and let k be an integer. Then the sum from n=m+k to infinity of a_n-k also converges to x.
Formulate a linear programming model that can be used to determine the number of training programs on team building and the number of training programs on problem solving that should be offered in order to minimize total cost.
Suppose that at a certain instant the volume is 550 cubic cm, the pressure is 80 kPa, and the pressure is increasing at a rate of 100 kPa per min. At what rate is the volume decreasing at this instant?
Make a scatterplot of life expectancy (the response variable) versus internet use. Describe the relationship. Is there an overall pattern? Do you see any deviation from that pattern?
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