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(A) y ^ ((x ^ y) & ~(x < y))
(B) y ^(x ^ y)
(C) x ^ (x ^ y)
(D) (x ^ y) ^ (y ^ x)
(E) None of the above
11. The Orchid Pavilion (兰亭集序) is well known as the top of "行书" in history of Chinese literature. The most fascinating sentence "Well I know it is a lie to say that life and death is the same thing, and that longevity and early death make no difference! Alas!" ("周知一死生为虚诞， 齐彭殇为妄作。") By counting the characters of the whole content (in Chinese version), the result should be 391 (including punctuation). For these characters written to a text file, please select the possible file size without any data corrupt.
(A) 782 bytes in UTF-16 encoding
(B) 784 bytes in UTF-16 encoding
(C) 1173 bytes in UTF-8 encoding
(D) 1176 bytes in UTF-8 encoding
(E) None of the above
12. Fill the blanks inside class definition
class Test
{
public:
____ int a;
____ int b;
public:
Test::Test(int _a, int _b) : a(_a) {b = _b;}
};
int Test::b;
int _tmain(int argc, __TCHAR *argv[])
{
Test t1(0, 0), t2(1, 1);
t1.b = 10;
t2.b = 20;
printf("%u %u %u %u", t1.a, t1.b, t2.a, t2.b);
}
Running result: 0 20 1 20
(A) static/const
(B) const/static
(C) --/static
(D) const static/static
(E) None of the above
13. A 3-order B-tree has 2047 key words, what is the maximum height of the tree?
(A) 11 (B) 12 (C) 13 (D) 14
14. In C++, which of the following keyword(s) can be used on both a variable and a function?
(A) static (B) virtual (C) extern (D) inline (E) const
15. What is the result of the following program?
char* f(char *str, char ch)
{
char *it1 = str;
char *it2 = str;
while (*it2 != '\0') {
while (*it2 == ch) {
it2++;
}
*it1++ = *it2++;
}
return str;
}
void main(int argc, char *argv[])
{
char *a = new char[10];
strcpy(a, "abcdcccd");
cout << f(a, 'c');
}
(A) abdcccd (B) abdd (C) abcc (D) abddcccd (E) Access Violation
16. Consider the following definition of a recursive function, power, that will perform exponentiation.
int power(int b, int e)
{
if (e == 0) return 1;
if (e %2 == 0) return power (b * b, e / 2);
return b * power(b * b, e / 2);
}
Asymptotically (渐进地) in terms of the exponent e, the number of calls to power that occur as a result of the call power(b, e) is
(A) logarithmic (B) linear (C) quadratic (D) exponential
17. Assume a full deck of cards has 52 cards, 2 black suits (spade and club) and 2 red suits (diamond and heart).
If you are given a full deck, and a half deck (with 1 red suit and 1 black suit), what's the possibility for each one getting 2 red cards if taking 2 cards?
(A) 1/2, 1/2 (B) 25/102, 12/50 (C) 50/51, 24/25 (D) 25/51, 12/25 (E) 25/51, 1/2
18. There is a stack and a sequence of n numbers (i.e., 1, 2, 3, ..., n). Push the n numbers into the stack following the sequence and pop out randomly. How many different sequences of the number we may get? Suppose n is 2, the output sequence may be 1, 2 or 2, 1, so we get 2 different sequences.
(A) C_2n^n
(B) C_2n^n - C_2n^(n + 1)
(C) ((2n)!) / (n + 1)n!n!
(D) n!
(E) None of the above
19. Longest Increasing Subsequence (LIS) means a sequence containing some elements in another sequence by the same order, and the values of elements keeps increasing.
For example, LIS of {2, 1, 4, 2, 3, 7, 4, 6} is {1, 2, 3, 4, 6}, and its LIS length is 5.
Considering an array with N elements, what is the lowest time and space complexity to get the length of LIS?
(A) Time: N^2, Space: N^2
(B) Time: N^2, Space: N
(C) Time: NlogN, Space: N
(D) Time: N, Space: N
(E) Time: N, Space: C
20. What is the output of the following piece of C++ code?
#include
using namespace std;
struct Item
{
char c;
Item *next;
};
Item *Routine1(Item *x)
{
Item *prev = NULL, *curr = x;
while (curr) {
Item *next = curr->next;
curr->next = prev;
prev = curr;
curr = next;
}
return prev;
}
void Routine2(Item *x)
{
Item *curr = x;
while (curr) {
cout << curr->c << " ";
curr = curr->next;
}
}
void _tmain(void)
{
Item *x,
d = {'d', NULL},
c = {'c', &d},
b = {'b', &c},
a = {'a', &b};
x = Routine1(&a);
Routine2(x);
}
(A) cbad (B) badc (C) dbca (D) abcd (E) dcba