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able industries bought a fax machine for $250. it is expected to depreciate at a rate of 25% per year. what will the value of the fax machine be in 3 years?
What similarities and differences do you see between functions and linear equations that you studied in Chapter 3? Are all linear equations functions?
Probability: Birthdays on the Same Day, Determine the number of people needed to ensure that the probability at least two of them have the same day of the year as their birthday is at least 70 percent
Imagine you've been left in charge of an ice cream stall and you have three flavours of ice cream to sell - vanilla, strawberry and chocolate.
Compute the Wronskian of the given set of functions, then determine whether the function is linearly dependent or linearly independent: x^2 - x, x^2 + x, x^2, all x
Circle O and circle P are externally tangent circles. Circle O is tangent to circle P at T, OT = 12, TP = 6. AB is a common external tangent line to both circles. Find AB.
A drawer contains n=5 different and distinguishable pairs of socks (a total of 10 socks). If a person randomly selects 4 socks, what is the probability that there is no matching pair in the sample?
Find the area of the region bounded by the x-axis and the function f(x)=2x/(x^2+4) over the interval [-2,2].
Make a sketch of the vectors and find the magnitude of the resultant. Two forces each of 4 units at a 90-degree angle to each other.
Assume that d=sa+tb is a linear combination of integers a and b. Find infinitely many pairs of integers ( s sub k, t sub k ) with d=s sub k a + t sub k b
A building 260 feet tall casts a 70 foot long shadow. Find the angle of elevation of the sun to the nearest degree.
How many of each should you purchase to minimize the total cost? (b) What is the total cost?
Draw conclusions involving the uncertainty from the results of the simulation.
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