Câu 1: Cho S và i là biến nguyên. Khi chạy đoạn chương trình:
s:=0;
for i:=1 to 5 do s := s+i;
writeln(s);
Kết quả in lên màn hình là của s là :
A.11 B. 55 C. 101 D.15
Câu 2: Câu lệnh nào sau đây lặp vô hạn lần | |
a) s:=5; i:=0; While i<=s do s:=s + 1; | c) s:=5; i:=1; While i<=s do i:=i + 1; |
b) s:=5; i:=1; While i> s do i:=i + 1; | d) s:=0; i:=0; While i<=n do begin if (i mod2)=1 Then S:=S + i; Else i:=i+1; End; |
Câu 3: : Em hãy viết chương trình tìm số nhỏ nhất trong N số được nhập vào từ bàn phím
Câu 4: Viết chương trình nhập vào dãy số N phần tử, tính tổng dãy số, in ra màn hình dãy số vừa nhập và kết quả của tổng.
1-D
2-D
Câu 3
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)