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Binary search The problem of table lookup consists in finding, for given X, an integer I such that X lies between TABLE (I) and TABLE (I + I), where TABLE is a given one-dimensional array containing an increasing (or a decreasing) sequence. Write a FORTRAN subprogram which utilizes the bisection method to carry out this search efficiently. How many times does your routine compare X with an entry of TABLE if TABLE has n entries?
A ball is thrown directly downward with an initial velocity of 8 m/s from a height of 30 m.
A poster is to have an area of 180 in2 with 2 inch margins at the bottom and sides and a 7 inch margin at the top. What dimensions will give the largest printed area?
What is the amplitude of the function? What is the period of this function? If this graph represents a cosine function, then write an equation for the function.
A stone thrown upward from the top of a 80 ft cliff at 118 ft/sec eventually falls to the beach below. (For this problem take the acceleration due to gravity to be -32 ft/sec; take upwards to be a positive direction.)
The parametric equation of an ellipse is given by x = a cos(t), y = b sin(t); 0 ≤ t ≤ 2π. Determine the area inside the ellipse in terms of a and b.
A company's costs, in millions of dollars, are given by the equation, C = x2 - 3x - 27, where x is the number of items sold, in thousands. What are the costs when 1,000 items are sold? 1,500 items?
Does it appear to be true that (on the average in the long run) stock price growth parallels earnings growth?
Calculate the effects size (n2) for the main effects and the interaction
a man deposits $500 in a savings account with a 5% annual interest. At the end of ten years how much money will be in the account?
What conclusions can you reach concerning the benefit programs?
What is the point of the vertex? How does this number relate to your answers in parts e and f?
X is a random variable representing the height in inches of a population. Assume that X is normally distributed with mean = 70 and sigma = 5. If I pick a person at random from the population, what is the probability that their height will be bet..
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