If a is an integer lying in [\[-\]5, 30], then the probability that the graph \[y={{x}^{2}}+2\,(a+4)x-5a+64\] is strictly above the x-axis is

If a is an integer lying in [\[-\]5, 30], then the probability that th

1.	If a is an integer lying in [\[-\]5, 30], then the probability that the graph \[y={{x}^{2}}+2\,(a+4)x-5a+64\] is strictly above the x-axis is
A.	1/6
B.	13332
C.	2/9
D.	44319
Answer» D. 44319

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If a is an integer lying in [\[-\]5, 30], then the probability that the graph \[y={{x}^{2}}+2\,(a+4)x-5a+64\] is strictly above the x-axis is

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