Question: Q 4 3 Points Let g ( n ) = 1 3 n 2 + 1 0 0 0 . In order to prove that

Q4
3 Points
Let g(n)=13n2+1000. In order to prove that g(n)=O(n2), we need
to find a positive constant c>0 and an integer N1 such that
g(n)cn2,AAnN
Answer the following questions on the answer sheet.
(b1) Will c =12,N=20 make the proof correct?
(b2) Will c=13,N=20 make the proof correct?
(b3) Will c=14,N=10 make the proof correct?
Q4.1
1 Point
(b1) is correct
True
False
Q4.2
1 Point
(b2) is correct
True
False
Q4.3
1 Point
(b3) is correct
True
False
 Q4 3 Points Let g(n)=13n2+1000. In order to prove that g(n)=O(n2),

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