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Two trains leave a station at 12:00 noon. One travels north on a track at 75 mph. The second travels east on a track at 30 miles per hour. At 1:00 PM the northbound train stops for one-half hour at a station while the eastbound train continues at 30 miles per hour without stopping. At 1:30 PM the northbound train continues north at 75 mph. How fast are the trains traveling away from one another at 4:00 PM? The distance between the trains is increasing at miles per hour.
At a certain rate of simple interest $1000 will accumulate to $1110 after a certain period of time. Find the accumulated value of $500 at a rate of simple interest three fourths as great over twice as long a period of time.
Two standarddice are rolled and the resulting numbers are multiplied together. What percent of the time will the product be an odd number?
1. repeatedly 104 times simulate the standardised sum of independent and identically distributed variates x1 . . .
a particle moves on the x- axis so that its accleration at any time t > 0 is given by a=(t/8)-(1/t^2). when t=1, v= 9/16 ft/sec, and s=25/49 ft.
To determine the dimensions of a rectangular container and evaluate the derivative of the given equation.
A music store has 2 new pop CDs, 3 new rap CDs, and 2 new rock CDs in this week. If you purchase 1 of each type, how many combinations are there?
quantitative tools amp techniques are basically important for improving the qualit of managerial decisions.examine the
Write a paragraph or two comparing and contrasting all methods of solving systems of linear equations with two variables. Explain which method you prefer and why. Support your answer by appropriate examples.
write each of the following expressions in correctly parenthesized text using one line also called calculator notation
Determine the interval(s) at which f(x) is concave down given that f " (x) = 3x2 + 3x - 18. Give a formula for f (x) given that f is continuous and 2 x4 + x3 + 2 = 0∫x[f(t)/(t+4)] dt.
A bacteria population grows at a rate proportional to its size. The initial count was 400 and 1600 after 1 hour. In how many minutes does the population double.
Determine the nature of the solutions of the equation. x^2-10=0. Choose the correct nature of the solutions of the equation. Is it a) 1 real solution; b) 2 imaginary solutions; or c) 2 real solutions.
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