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Write a method that accepts a Boolean ‘neg’ and three single-digit non-negative integers, 'hundreds', 'tens', and 'ones'. Each of these integer parameters contains a single non-negative digit that represents a place-value in a base 10 number (the kind of numbers you have been using your whole life). If the parameter ‘neg’ is true you are making a negative number. If ‘neg’ is false you are making a positive number. Return a single integer value that is equal to the value represented by these place-value digits and has the sign indicated by the value of ‘neg’. For example, if ‘neg’ is true, 'hundreds' is 5, 'tens' is 2, and 'ones' is 7, that means we are trying to represent the number -527, so return that value. As preconditions, you may assume that each of the parameters only contains a single digit 0, 1, 2, 3, 4, 5, 6, 7, 8, or 9. Note: If leading digits are zeros, those digits will not appear in the final answer. For example, if ‘neg’ is false, 'hundreds' is 0, 'tens' is 0, and 'ones' is 5, you will just return the value 5. If 'hundreds' is 0, 'tens' is 3, and 'ones' is 1, you will return the value 31. Look at the test data for further examples. test2022_10_13_P1SLHL_makeNumSigned(false, 5, 3, 1) → 531 test2022_10_13_P1SLHL_makeNumSigned(true, 8, 0, 2) → -802 test2022_10_13_P1SLHL_makeNumSigned(true, 0, 0, 0) → 0 ...Save, Compile, Run (ctrl-enter) |
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Difficulty: 240
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