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Consider the following recursive Java function f that takes two long arguments and returns a float value: public static float f (long m, long n) { float result = (float)m / (float)n; if(m < 0 | n < 0) return 0.of; else result - = f(m * 2,n * 3); return result ; } Which of the following real values best approximates the value of f (1, 3) ?

Consider the following recursive Java function f that takes two long arguments and returns a float value: public static float f (long m, long n) { float result = (float)m / (float)n; if(m < 0 | n < 0) return 0.of; else result - = f(m * 2,n * 3); return result ; } Which of the following real values best approximates the value of f (1, 3) ? Correct Answer 0.2

The correct answer is option 1.

Key Points

The function f(1,3) pass the values to m,n. Then the value will typecast to float and result=0.3333. Then it enters into else statement the function f is f(2,9). 

And finally it returns result as 0.20000003.
∴ Hence the correct answer is 0.2.

Related Questions

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