HOC24
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მათემატიკის წერთ რა ჯოჯოხეთი
program xoa_pt_trung_nhau; uses crt; var a:array[1..100] of real; b:array[1..100] of boolean; n,i,j:byte; begin clrscr; write('nhap so luong phan tu cua mang: '); readln(n); for i:= 1 to n do begin write('nhap phan tu thu [',i,']= '); readln(a[i]); end; for i:= 1 to n do b[i]:=true; for i:= 1 to n-1 do for j:= i+1 to n do if a[i]= a[j] then b[j]:=false; for i:= 1 to n do if b[i] =true then write(a[i]:6:2); readln end.
program boi_cua_3;
uses crt;
var a:array[1..100] of integer;
n,i:byte;
s:integer;
begin
clrscr;
write('nhap so luong phan tu cua mang: ');
readln(n);
for i:= 1 to n do
write('nhap phan tu thu [',i,']= ');
readln(a[i]);
end;
s:=0;
if a[i] mod 3 = 0 then s:=s+a[i];
writeln('vay tong cac so la boi cua 3 la: ',s);
readln;
end.
min:integer;
min:=a[1];
if min > a[i] then min:=a[i];
writeln('gia tri nho nhat cua day la: ',min);
readln
program baitap;
i,j,dem,dem2,n:byte;
S,T,T2:integer;
write('nhap so phan tu cua mang: ');
write('nhap A[',i,']=');
cau a)===========================
S:=0
for j:= 1 to n do
if a[i] > 0 then
S:= S+a[i];
writeln('tong cac so duong trong day la: ',S);
cau b)=========================
T:=0;
dem:=0;
if a[i] mod 2 = 0 then
T:= T+a[i];
dem:=dem+1;
writeln('Vay tong cac so chan co trong day la: ',T);
writeln('co',dem,'so chan co trong day ');
cau c)================================
T2:=0;
dem2:=0;
if a[i] mod 3 = 0 then
T2:= T2+a[i];
dem2:=dem2+1;
writeln('Vay tong cac so chia het cho 3 co trong day la: ',T2);
writeln('co',dem2,'so chia het cho 3 co trong day ');
var a,c,b,s:integer;
write('nhap so thu nhat: ');
readln(a);
write('nhap so thu hai: ');
readln(b);
write('nhap so thu ba: ');
readln(c);
write(a:4,b:4,c:4);{xuat ra 3 so vua nhap}
writeln;
S:= a+b+c;
if S mod 5=0 then
writeln('tong ba so chia het cho 5')
else if S mod 3 = 0 then
writeln('tong ba so chia het cho 3');
program fibonacci;
var a:array[0..1000] of integer;
i,n: integer;
a[0] :=0;a[1]=1;
for i:= 2 to n do
a[i]=a[i-1]+a[i-2];
writeln('so hang thu ',n,' cua day la: ',a[n]);
sửa chút để P max <=> x+25/x min nhé :))
a) \(Rđ=\dfrac{Uđm^2}{Pđm}=\dfrac{3^2}{3}=3\)
Rx=3Ω => R1 nt Rđ nt Rx
=> Rtd= R1+Rđ+Rx=2+3+3=8Ω
=> I=Iđ= U/Rtd=0.75(A)
=> P đèn = Rđ . I^2= 3.0.75^2=1.6875(W)
b) để đèn sáng bt <=> I=Iđm=Pđm/Uđm=3/3=1(A)
Rtd= 2+3+x=5+x
\(I=\dfrac{U}{Rtd}=\dfrac{6}{5+x}=1\) => x=1
=> Rx= 1Ω
c) ta có: Px=Rx.I^2=x.I^2
Rtd=5+x
\(I=\dfrac{6}{x+5}\) => \(Px=x.\left(\dfrac{6}{x+5}\right)^2=\dfrac{36x}{x^2+10x+25}=\dfrac{36}{x+10+\dfrac{25}{x}}\)
để Px max <=> x+ 25/x max
áp dụng bất đẳng thức cô si
\(x+\dfrac{25}{x}=5\) dấu '= ' sảy ra <=> x=25/x => x=5
=> Rx=5Ω => I= 0.6 (A) => Pmax=1.8(W)
((R2//R3)ntR1)//R4