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A road perpendicular to a highway leads to a farmhouse located
a = 0.9 km away.
An automobile travels past the farmhouse at a speed of 50 km/h. How fast is the distance between the automobile and the farmhouse increasing when the automobile is 1.4 km past the intersection of the highway and the road? Round your answer to one decimal place and include correct units.
Let G sub1 and G sub 2 be groups, with subgroups H sub 1 and H sub 2, respectivetly. Show that {(x sub 1, x sub 2) | H sub 1 is an element of H sub 1, x sub 2 is an element of H sub 2} is a subgroup
Perform six iterations and find absolute approximate error with exact solution. Also solve this system by Gauss elimination method with partial pivoting in order to get exact solution.
Discuss the concept of the derivative of a function.
Write and solve an equation to determine the selling price of the house. Jamie sold her house for x dollars. The real estate agent received a 5% commission and Jamie received $197,125.
A hand of 5 cards is dealt from a standard deck of cards. The number of ways that the hand could be made up of 2 kings, 2 queens, and 1 ace is?
The tension T at each end of the chain has magnitude 15 N. What is the weight of the chain?
the dunbar family consists of a mother, a father and some children. The average age of the members of the family is 20. The father is 48 and the average age of the mother and the children is 16. how many children do they have?
Assume that if toothbrushes are sold at x cents each and dental floss is sold at y 50000 70000 cents per roll, then the demand function is for toothbrushes and for xy xy dental floss. What are the selling prices that correspond to maximum profit?
How much should the town's fishery charge for tuna in order to maximize monthly revenue? How much tuna will it sell per month at that price? What will be its resulting revenue?
the legs of a right triangle have the lengths of 7 and 24. the bisector of the right angle divides the hypotenuse into
A canyon is 2000 meters deep at its deepest point. A rock is dropped from the rim above this point. Write the height of the rock as a function of time t in seconds. (Use -9.8 m/s2 as the acceleration due to gravity.) How long will it take the rock..
Present your final solutions as decimal approximations carried out to the third decimal place. Due to the nature of these solutions, no check is required.
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