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Write a Visual Basic program that will accept two different currencies and return the value of the second currency per one unit of the first currency. (For example, if the two currencies are Japanese yen and Mexican pesos, the program will return the number of Mexican pesos equivalent to one Japanese yen.) Use the data given above to carry out the conversions. Utilize a one-dimensional array to represent the foreign currencies. Compare this version of the program with those written for Problems 4.52 and 5.42. 8.50 A group of students earned the following scores for the six examinations taken in a Visual Basic programming course. Name Adams Brown Davis Fisher Hamilton Jones Ludwig Osborne Prince Richards Smith Thomas Wolfe Zorba 45 60 40 0 90 95 35 75 85 50 70 10 25 65 80 50 30 5 85 90 50 60 75 60 60 25 40 80 Exam Scores (percent) 80 70 10 5 100 80 55 75 60 50 75 35 65 70 95 75 45 0 95 95 65 60 85 35 70 20 75 100 55 55 60 10 90 85 45 70 90 65 55 30 85 60 _ 75 80 55 5 90 80 70 80 100 70 75 10 95 95
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Write a Visual Basic program that will accept each student s name and exam scores as input and then determine an average score for each student. Place the names in a one-dimensional array, and place the exam scores, including the student average, in a corresponding multidimensional array. Use a separate dialog box for entering and displaying information for each student. 8.51 Extend the program written for Problem 8.50 so that an overall class average (i.e., the average of the individual student averages) and the deviation of each student s average about the overall class average are determined. Create an additional column within the multidimensional array to hold the deviations about the class average. Display the class average, followed by the following information for each student: student name individual exam scores student average deviation of the student average about the class average. 8.52 Extend the program written for Problem 8.51 to allow for unequal weighting of the individual exam scores. In particular, assume that each of the first four exams contributes 15 percent to the final score, and each of the last two exams contributes 20 percent. Place the six weighting factors (0.15, 0.15, 0.15, 0.15, 0.20, 0.20) in a separate one-dimensional array. Then determine each student s average as
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average = f1 exam1 + f2 exam2 +
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where f1, f2, etc. represent the weighting factors (expressed as decimals) and exam1, exam2, etc. represent the individual exam scores. 8.53 Problems 4.51 and 5.41 present the following lists of countries and their corresponding capitals. Canada England France Germany India Italy Japan Mexico People's Republic of China Russia Spain United States Ottawa London Paris Berlin New Delhi Rome Tokyo Mexico City Beijing Moscow Madrid Washington
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Write a Visual Basic program that will accept the name of a country as input and then display the corresponding capital, and vice versa. Use a two-dimensional array (12 rows, 2 columns) to represent the two lists. Compare this version of the program with those written for Problems 4.51 and 5.41. 8.54 Write a Visual Basic program that calculates the variance, var, of a list of numbers two different ways, using the following two formulas: var = [ (x1 avg) 2 + (x2 avg) 2 + and var = (x12 + x22 + + xn 2 ) / n + (xn avg) 2 ] / n
where avg is the mean (average) value, calculated as avg = (x1 + x2 + + xn ) / n
and n is the number of values in the list. Use single-precision arithmetic to carry out the calculations. Store the x-values in a single-precision array. Mathematically, the two formulas for var can be shown to be identical. When the values of the given numbers are very close together, however, then the value obtained for var using the second formula can be considerably in error, particularly when using single-precision arithmetic. The reason for this is that we must calculate the difference between two values that are very nearly equal. Such calculated differences can be highly inaccurate. The first formula for the variance yields much more accurate results under these conditions. Demonstrate that the above statements are true by calculating the variance of the values given below. (The correct answer is var = 0.00339966.) 99.944 100.039 99.960 100.093 99.993 100.054 100.066 99.936 99.932 99.913 100.059 100.029 100.085 100.079 100.095 100.061 100.098 100.038 100.024 100.046
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