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Suppose you run BB ( black box ) tests for some S W . Your S W has 5 input categories with 3 ( 2
Suppose you run BB black box tests for some Your has input categories with and ECs equivalence classes with valid V and invalid NV input types from the first to fifth category in respective order.
a According to the BB testing hypothesis, how many test cases are required for this testing?
b Why would you prefer to represent each EC with several instead of one input? From a realistic viewpoint, how does
grow if several inputs instead of one test case represent each EC Hint: answer using the growing speed such as constant,
linear, cubic or exponential?
c According to the optimizing principle, what would be the minimum possible number of test cases that covers that test?
d Using the extending principle, to how many test cases would you increase the minimum number in part c above?
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