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The river is 500 feet wide. The power line must run underground on the shore and underwater across the river. The cost to run the line underwater is $50 per foot, and the cost to run the line underground is $40 per foot. A. How much does it cost to run 500 feet of wire underground and the rest underwater? B. How much does it cost to run 1000 feet of wire underground and the rest underwater? C. Write an equation/function for the total cost to run the power line between the two buildings in terms of the amount of wire run underground.
An object is moving along the straight line as follows. It starts at x = 0 and then it moves to the right to x = 2. Then the object moves to the left to x = - 3
a tree leans at an angle of 8 degrees from the vertical. from a point 7m from th bottom of the tree, the anglr of elevation to the top of the tree is 68 degrees. how tall is the tree?
travelling at a rate of 65.5 km/h and its tires that have a radius of 33.6 cm. Find the angular velocity of the wheels of the car.
use double integrals to find the volume of the tetrahedron bounded by the planes x+2y+3z=6, x=y, z=0, y=0
Find the length of the field, to the nearest tenth, that will give the entire field a maximum area if 414 m of fencing is available.
Suppose that a body moves in a straight line through a resisting medium with resistance proportional to the square of it's speed v with initial speed v_0 and initial position x_0.
A woman 5 ft tall is standing near a lamp that is 12 ft tall. Find a function that models the Length L of her shadow in terms of her distance d from the base of the lamp.
A 3-ft by 5-ft table is placed on an outdoor patio measuring x ft by ( x+1 ) ft. Find a polynomial for the remaining open space the patio (in square feet)
A final exam in Sociology has a mean of 72 and a standard deviation of 9.2. if 35 students are randomly selected, find the probability that the mean of their test scores will be greater than 76.
How rapidly is the area enclosed by the ripple increasing when the radius is 5 feet?
A particle is moving along the curve y= 2 sqrt{4 x + 4}. As the particle passes through the point (3, 8), its x-coordinate increases at a rate of 2 units per second. Find the rate of change of the distance from the particle to the origin at this i..
What is the approximate value of b when angle C = 106 degrees, angle B = 28 degrees and c = 36 ?
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