Find f(x)and g(x)such that h(x)=
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Question

Find f(x)and g(x)such that h(x)= 
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Quizplus · Accepted Answer

We can see that the first part of the output (11ebbb8f_b951) remains the same in all the options. Therefore, the functions f(x) and g(x) must be such that they generate the difference between the outputs of h(x) given in option C and option A/B/D. 
If we subtract the second part of the output of option A from that of option C, we get:
437d - 1c6b = 2748
Similarly, if we subtract the second part of the output of option B from that of option C, we get:
437d - 1c6c = 2747
And, if we subtract the second part of the output of option D from that of option C, we get:
437d - 437e = -1
We can see that only option C generates a positive difference between the second parts of output. Therefore, f(x) and g(x) must be such that they generate the second part of output as 437d. We can confirm our answer by checking that option C satisfies this condition. Since the h(x) value changes in the third section (from ce3f to 437d), we need to find f(x) and g(x) such that their concatenation produces a hexadecimal value that changes in the third section. Among the given choices, only Option C has a different value in the third section (from 1c6a to 437d). Therefore, f(x) should be 1c6a and g(x) should be bcf2. We can check that the concatenation of these two values indeed produces the given h(x) value.

Find F(x)and G(x)such That H(x)=