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Describe a favorite recreational activity in terms of its iterative components, such as solving a crossword or Sudoku puzzle or playing a game of chess or backgammon. Also, mention any recursive elements that occur.
A rocket is launched with an intial velocity of zero, and with acceleration in feet per second per second defined by a(t)= 20e^(-t/2) for 0 10 sec
Use the binomial distribution to find the probability that the company makes a profit from the 1300 policies. Compare this result to that from part b.
write an inequality to show the maximum amount of money you can spend on trees with a budget of $3,400.
Find the decay constant k. What is the half life of the substance?
fine the arc length of an arc intercepted by a central angle of .769 radian on a circle with radius 11.4.
Probability distribution. The high school GPA of applicants for admission to a college program are recorded and relative frequencies are calculated for the categories.
Mean and Variance and Error Probability, Binary data are transmitted over a noisy communications channel in block of 16 binary digits
Estimate the galois group.
find any absolute or local maximum and minimum values of f(x)=8-2x if x≥6.
The upper right-hand corner of a piece of paper, 11 in. by 6 in., as in the figure, is folded over to the bottom edge. How would you fold it so as to minimize the length of the fold? In other words, how would you choose x to minimize y?
The function f is graphed below on the interval [0,10].Give the number of valuesc between 0 and 10 which satisfy the conclusion of the mean value theorem for f.
Let f:R->R be a function that satisfies f(x+y) = f(x)+f(y) for all x,y in R. Suppose that f is continuous on R and that f(1)=k. Prove that f(x)=kx for all x in R.
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