БЕЗОПАСНОСТЬ ЖИЗНЕДЕЯТЕЛЬНОСТИ лекции
.pdf*A ? : U”a=Ua – Uo, ? – U”b=Ub-Uo, ? ! – U”c=Uc-Uo, Uo>O.
" ( ? C>: Ia+Ib+Ic+Ih=0, (E:
(Ua-Uo)/Ra + (Ub-Uo)/Rb + (UcUo)/Rc+ (Ua-Uo)/Rh = 0 (1)
) A : Ra=Rb=Rc=R, ) (* @ ) :
(Ua+Ub+Uc)/R – 3Uo/R + Ua/Rh – Uo/Rh =0. |
(2) |
/ * =: Ua+Ub+Uc=0, > |
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-3Uo/R + Ua/Rh – Uo/Rh = 0. |
(3 ) |
(E ) A@ * + = ( = ) L E ? *:
Uo=( Ua*R)/(3Rh + R). |
(4) |
# > = ? * = *: |
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Ih = (Ua – Uo)/Rh = 3Ua/(3Rh + R). |
(5) |
A , = Ua – ? ) A@ E C (A ? (
Uo ) C A > ? = E ) * =: |
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Ih= 3U / (3Rh + R). |
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(6) |
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RA RB |
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////////// |
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r? |
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///////////////////////////////////////////////////////////////////////// |
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/ (.8 |
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/ (. 9 |
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? ) (* > @ A, = ? * = *, (* =, )-
*A (A ( ) * ? *A. < C ( F ( *A B ) ( A- + *B ? ( ( A ? *A ( ( ? * + + *BE.
2. (* = (* ( ) * A ? *A – Ra, Rb, Rc , = ? * =- * ) *A (A ( ( ( (1):
Ih=( 3*U *Ra* (Rb2 + Rb*Rc + Rc2)/ Rh*(Ra*Rb+Rb*Rc+Rc*Ra) + Ra*Rb*Rc …(7). 3. (* ) A@ ( B ( * 1 , = ? * = * ) *A (A - * = ( + ( ( *AEF + ? ( ( ) * A ? *A )-
, @ (* ) A B C ? = A ( = (. Ih=3U * *C/ (1 + (3Rh* *C)2) 1/2 (8)
#. . = ? * = * ) *A (A * = + ( (!a, Cb, Cc = C). - < A ( B () *B? (A * *B, = ? @ B ) A * A ( + (-
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( *AEF +. !, * EF *BL + ( BE, = B ) ( ) (* C - *E= A ( = . ( ) C ( + ( *B
) ( E * ? A@ > (. 8( A ) ( ( )- @ A ( ) (* ( A A ) A@ A @ ? ? * ) (.
! ( ? * + + *BE, * EF *BL + ( BE, <-
L ? ) ( (, = ( ( ? ? * + + *BE. |
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*E C ? = AC ( ) * + |
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? *A C) *E( ) ( |
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U* |
C ? + C) + ( |
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) , = = * |
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( L L + C) *E( |
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A |
) ( ( ): - |
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". |
) ) ) ) * + ) A@- |
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r0 |
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RA RB RC |
((.8) = ? > |
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Ih |
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) *A B(A: Ih=U*/ Rh. |
( 9). |
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? (*, ) |
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////////////////////////////////////////////////////////////// |
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<* C = ( C ( ( ? F |
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/ (.10 |
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(<* = ( ) =) ? =- |
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*B ( ? > ( B ? +( A. |
+ + ( ((.9) C- |
B ) *E= A = * (, = F )- C AF + = ? * = *, (* = C) *E( > ) ( A, )- *A (A * + ) A@ ( ) * * = *Ih=U*/ Rh.
# ) B (( C ? E = C) E ( B ( >* C ? ? * + +- |
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*BE, A@ 1000 ((.10). |
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U* |
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UA |
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C |
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UAB |
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UAC |
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A |
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" |
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UB |
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r0 |
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RA RB RC |
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UC |
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Rh |
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UCB |
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r? |
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//////////////////////////////////////////////////////////// |
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/ (.11 |
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/ (.12 |
# A ( B (380/ 220 ) ) A (A )- L* ( .
! ) * ? ? * + + * C ( AC (4 ) ? = *B @ (- ) * + =. " (. 10, 11 ) ? (C A >-, ) *B @ . ) *E( ) ( = * ?
? E ? + <* = ( + ): ? (-
– ) – = * – ? *A, ( ) * Ro. # ?, ( )- * A = > . % = ? * = * )- *A B(A ? @ A:
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UA |
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UAC |
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UAB |
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Ih=U / (Rh + Ro) |
(10) |
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" ) ( *B Ro<<Rh, >: |
Ih=U / Rh |
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Uh |
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% + > ((.11 ) ? + |
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. #. . ) ) *E( ) ( ( |
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UC |
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UB |
) ( ( B ) @ A ( * ) *A B(A |
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UCB |
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/ (. 13 |
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) A@ ( <* = ( ( ) * |
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* = *. " ) ( *B
) (* *B + (Ih=const), *B C (* AC ? @ *E= ( ( )-
* * = * ( ) * A > , ) * ) F A . . #. .
Ih=U / ( Rh+r + r )) |
(11) |
C) *E( ) (, (* = ( ( ? * + + *BE:
Ih=U*/ Rh |
(12) |
+ @ (, ), = * ) ( *(A ? , ? ? * (B ? *E, ((. 12), ) A@ ? () *A (A ) )-
*B ( ) * E ( A ( ? A R? ( ) *- E ? ? * + + * Ro. < ) A@ ( *B ? * = ? A ? *E: U?=I?*R?, * + = ( –
Uo = I?*Ro |
(13) |
%? + >, ((. 13), (*, = +( *B ( ) A@
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) * @ * = * ( *B |
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*BL ? > : |
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Uh= ( Uo2+ U 2 – 2UoU *cos 120o)1/2 |
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(14) |
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" = A, = Ua=Ub=Uc=U , . . |
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Ro = B *, (= C ) |
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Uo=I?*Ro=0; # > Uh=U . |
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!* *B, ) + @ |
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( ( >* C ? ? * + |
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+ *BE = ? * = * |
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) *A (A, ) ) *E( |
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) (, ? ) A@ |
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( ) * * = *: |
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/ (. 14 |
Ih=Uh/ Rh |
(15) |
$% > B |
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C) ? * ? * * ( ? ? * )
), > *B > ) > ? *A, *B( . . C)-
? * ? * ( ( (A (A ( ( () * A <*-
= ( + < > ) ( A ? ) C.
" ((.14) ) ? (C ) ( A = * ? ) C- ) + (, ? * + ? *. (B U – ) * ) A@, ) A@-
@ ); Uh – ) A@ ) ) ) = * (* = ) ( A F ): Rh – ( ) * * = *; r1 r2
– ( ) * A ) ) L E ? *. ? *B ) *E( >
) ( A = * ? (A ) *E= ) ** *B ( ) * E
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r1 ) (* *B r2. < ) ? + ) () * ) A@ + ) ) L E ? *. *A >*A ( ( < * E (C, ((. 14 ). %? , = U= U) + I2*r2 = Uh + (Ih+I1)*r2 (16) = A, =
) * =: |
Ih = Uh/Rh |
I1=Uh/r1 |
(17) |
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U = Uh+{ ( Uh/Rh+Uh/r1) } * r2, |
(18) |
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(E @ Uh: |
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Uh= U*R1*Rh/ ( R1*R2+R1*Rh+R2*Rh) |
(19) |
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# = ? * = * ) * (A ? @ A: |
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Ih=Uh/ Rh = U *r1/ ( r1*r2+r1*Rh+r2*Rh), |
(20) |
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(* ) A B , = r1=r2=r, ) * =: Uh=U / (2Rh+r), > |
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Ih=U / (2Rh+r) |
(21) |
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%? ) * = C ? *B ( * : |
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%? @ A (21) (*, = = *BL |
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( ) * ? *A ) ) L E ? *, |
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BL = ? * = *. |
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%? @ A (20) (*, = = *BL ( ) * |
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? *A ) ) ( (A = *, |
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*BL + ) = = ? = *, (* = , > r1 | |
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r2. |
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C) *E( ) ( = ? * = * |
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) *A (A ( ) * * |
= * ) * |
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) A@: |
Ih=U / Rh. |
(22) |
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+ @ @ ) C) *E( |
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) ( – |
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Ih=U / Rh., ) ( *B R?<< r1, r2, Rh, ((.14 ). |
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" & |
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" ((.15) ) ( * (C C) + ( ( |
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? ? * ). |
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/ (.15 |
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( ? ? * ) ) , |
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= ) A (A = ) ( A ( = ? |
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= * ) = . > * = : |
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Ih=U / (Rh+Ro), |
(23) |
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(* ) =B * = + Ro, > Ih=U/Rh. |
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(* @ ) A B ( ) * ) *, |
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Ih=U / (Rh+R)+R ) |
(24) |
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( ? ? * ) = ( (= (A ? ) (, ) ( *B - ) A@ > ( *B ? * ? = *B. ( *, = * ) (-
L +(A ? ? * ) , (. 15, ? (A ) ) A@:
Uh=I>* R |
(25) |
> I>- > ?, R – ( ) * ) = ( - , .
*B C (* AC (, +( *B, < ) A@ *,
) ? ? ? ( ) A ) A@ A ( >
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) = 100% U. ( = ) ) A@ = d * ? ) * ) A@ A (. #. . ) + C ( AC ) A@ @ (- > B ) ( C *A = * ? = +.
# '%0 1 " '% !" !#% / "%& 2 ' # , / '%2"17
' #/%2 ! %7 ! #&7
N |
7 ) (- |
/ @ + * |
/ (= A * |
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)/) |
A |
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1. |
) *E( |
%." |
Ih= 3U / (3Rh + R) |
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) ( |
Ra=Rb=Rc=R |
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C ? + ( |
R>0,5 ,, L<1 |
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. @ . |
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2. |
) *E( |
%" |
Ih= •3*U *Ra* Rb2+Rb*Rc+Rc2/ |
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) ( |
Ra> Rb> Rc€R |
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C ? + ( |
R>0,5 ,, L<1 |
Rh(RaRb+RbRc+RcRa)+RaRbRc |
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. @ |
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3. |
) *E( |
%." |
Ih=3*U *( *C)/ 1+( 3*Rh* *C)2 |
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) ( |
Ra=Rb=Rc=R |
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C ? + ( |
R>0,5 ,, L>1 |
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4. |
C) *E(- |
.", %." |
Ih = U*./ Rh |
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) ( |
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C ? + ( |
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5. |
) *E( |
.".. |
Ih = U / (Rh+Ro) |
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) ( |
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C ? + ( |
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. @ |
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6. |
) *E( |
%." |
Ih = U*./ Rh |
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) ( |
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C ? + ( |
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+ + @ |
.".. |
Ih = U / Rh |
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7. |
) *E( |
? ? ? *AEF > |
Ih = U*R1 / (R1R2+R1Rh+R2Rh) |
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) (, |
); R1>R2 |
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C) A |
R1 = R2 |
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( B. "/ |
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Ih = U / (2Rh+R) |
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8. |
) *E( |
! ? ? *AEF |
Ih = U / Rh |
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) (, |
) |
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C) A |
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( B. "/ |
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1 / !7 ,1 ! #% #/ 7N " . #
) A@ 1000 , = * (B , () ( ) * = *
(C (: C ? A C) A ( ? * + + *BE C ? A
25
= C) A ( ? ? * + + *BE. (C ( ( F ( *A (A
) C * > = ( A, ) (* A <* ? ) ( (.
C * > = ( A ) ) = (A = C) + (, ) ( *B ) ? *A () *B? B = C ) A@ A – * + ?-
. #. . @ ) B ( * E > ?, ) A@ 380 , (- *B E ( B, ) A@ 220 .
(* A ? ) ( ( ) ) = (* B C) + C ?- + ( ( ? * + + *BE, ( ( ( ) (- ( ( +. < ( *@ B ( *B , )-
@ ? +( E > (( C ( C AF C(A ) ) ( A ?
<* C = ( > ) ( *. 8 ) < C ( + ) )- L C AC ? ) ( (, ), *A ) @ C (.
! ( >* C ? ? * + (* ) A B , > ? @ () = B
* @ F E ? *A E F C ), > *B?A ( ( B )-
@ ? *A * > ( ? A ? *E ( > E *BL C ? = +.
) A@ L 1000 ) AE (A C) C ? ( ( ? * + ? ? * + + *BE.
C * > = ( A ( ( ( ) ) ( A 8, *A - ) A@ + 110 L ) ) = (A ( ( < ? ? * + * ( ) ) ( ( > ) ( A ? ? * *E – >* C). *A ( + ) A@ 1000 35 8 ( * @ ( ? *-
+ + *BE, ) ( + ? ? *AEF ( +( * ) (-
+ = ? ) ( > * ?, ? A, ? F
. .
(* A ? ) ( ( ( AC ) A@ L 1000 ) ) = - (A ( ( ? * + + *BE, . . ? F A *B ? *A = (A ?- ? *BL + ( ) ( *B ? * *A = * ) ( ) ( ) ( ( ? * + ? ? * + + *BE. ( A? ( ,= ) ) A@ AC L 1000 , ( AC ( ? * + + *BE ? @ > ? A ? ? *E, > ( ? A > ?-
B *> ( F ( B ( ) *, . . *BL ) A@ A )- ( A L >. A ( ( ? ? * + + *BE ) ? + - ( *E= ) @ > = ( * + + ? F + ( ) ? @ A ) ( ( B *A = *.
/ !1 '& ! , / / %
1.# C ? A C) A ( B ( ? * + + *BE:
) *B + @ (, ) *E( C) *E( );) + + @ (.
2.# C ? A = C) A ( B ( ? ? * + + *BE:) *B + @ (;
) + + @ (.
3.? A C) A ( B.
26
3.3 ! / #% ' "% / !# "%3 # ,'3
" ) A@ ) ( A L > ) A@
? F C ) ? *E @ ) ( <*-
A ? * +, @ @ *B = >, > ? @ C @-
*E +, ? E ) A@ A, (B, ) ( *A = *. *A < + ) ( ( C (( B ? () * A ) * ) C- ( > ) ( . / (( (C ( A ? *, (= A, = ? *E ( = ? ) * ( = ( + ? ? * *B ( –C, ) > @ + + > ( *B ( ) * - ((.16 ).
/ (.16
? * *B – ) ) ( ( C AF +(A ( ) ( ( ?- * +. = + ), C AF +(A ( ? * +, ? (A =-
? ? * * * ? ? *AEF <*, ? ? * *B, ( ( AF + ? - ( *B C ) ** *B ( C <* ? (A > )) ? ? *- *. < (* = ? A I? ( B ( ) C ( ? ? * *A ) ) * E ( ? ? * *A (. (
? *E > ? ? * *A ? (A ? ( A , + ( * =-
(( A A ? ? * *A )* ( B BL (A (* ( ? ( A ( = A ? *, = ? ) .
= |
3 |
(A 2 ) |
(1) |
2 2 |
# = ( ) * ( A ) ( (A ( = (. , *B C
(* AC (( A 1 ( ( A ) * BL (A 68%,
(( A 20 ( ? A ? *E ) = ( 0 ( 20 – -
( ? ( A ).
# = ) =, * @ F ? ( A , ? E (A “? * +” <*- C = ( ( (* (*.
* (( A C (= ) ? ? * *A <* + (* + *F + dx,
) * = ) ) A@ A < (* |
|
dU=Edx |
(2) |
> – ) A@ ( B <* = ( > ) *A + @ = ( ), A ( >* ( ?-
:
E = |
(3) |
> – *B ( ) * >.
27
) A@ A <* L (* *F + dC :
dU = |
I3 |
2 |
dx |
(4) |
2 |
/ ? ( B ) * @ A = ) C ( ? * := + (-
= * + = + , :
|
I dx |
|
I3 |
(5) |
||
= dU = |
3 |
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x2 |
= |
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2 |
2 x |
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1 |
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x |
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1 |
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1 |
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, ( *B + ) * ) BL ? = - C , . . ) x r ( ? ? * *):
3 = |
I3 |
(6) |
|
2 r |
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" ) A@ @ +-* ? ? * + = ( BE <* ( = ? *, C AF (A ? ( A , ? (A ) A@ (- *B ? * U3 .L < > ) A@ A U? I3 , ) EF = ? ?-
? * *B ? *E, ? (A ( ) * ? ? * *A:.
R |
= |
U3 |
= |
|
(7) |
3 |
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I3 |
2 x |
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( ( *AEF: ( ) * ( > ? ? * *A, ( ) * @ ? ? * * > ( ) * >.
" ) A@ ) ( A
(* <* ( ) ? L * ) + ? *A ) (, ) ( + ? ? * *E, ( ( EF ** = ( E ( A?B ( < ) (, ) E ) * ( *B ? * , + ) * ? ? * *A (6). / () * ) * * ? ? * *A *E + <* ( ) (- *A (A + ( (. 17) .
( = * + ** = ( + = (, ( + ( ? ? *- * +, , = ) ) * ? ? *A A .
= * @ ( B(A > = ) = ( > ) * . ? *B
@ + > = * ? ? ( B ) *.
" ) A@ ) ( A (U ) - < ? ( B ) * C = <* =- ( + ), C ( (A = *:
U = R I h |
|
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(8) |
|
U = 3 = 3 (1 |
3 |
) = 3d1 |
(9) |
|
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d 1= 1 |
|
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(10) |
||
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3 |
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*A = * ) ( EF > (A ) + ( , + ( ) ( (
? ? * * ? ( B ) * @ + > U = 0 - ?- ) ( + (* = +.
28
" ) A@ ) ( A. U = 3 - * = (A ) * A ? ?-
* *A ( > ( *B > ? = A, > = * ( (A <* (-
C A(B ? ( A.
" ) A@ L > (L > ) A@)
2 *, F + ) ) C ( ? * ? ( A , ? (A ) ) A@, ( A(B C-* = ( + <* (. ) (C )-
, = * ? (( A A ? ? * *A = ) =, C
( E (A > = *, E ? ) *.
" ) A@ L > ? (A ? ( B ) * C = ) C ( ? *? ( A , C ( = * ((.17).
U = x x+a
> x- (( A ? ? * *A + >; – L > = *, ) (=
=0,8
U = x x+a |
(11) |
#. . x x+a A *AE (A = ( A ) * ? ? * *A 3 , ? ( B C – = ( <-
> ) *. (* x = |
I |
: x+a = |
I |
; U = x x+a = |
I a |
(12) |
|
2 x |
2 (x + a) |
2 x(x + a) |
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%? * U – ) ) * A ? ? * *A (( ? A ?- *E). * 20 U = 0 ;
/ (. 17
? ) * = > @ A ? ((. 17), ) A@ L > ? ( * L > (( A A ( ? A ? *E. " ) A@ L >
( *B ? = * ? ( ? A BL (A ) * A
>. " (( A 10—20 ( ? A ) A@ L > ) = ( (= ?.
) ( ( B ? +( A ) A@ + L > ? *E= (A , = , ) A ) ) «> — >», ? ( ( > L, = ) )- E = * ? *E, ? *B = > @ ( B(A ? * ?-
) B « — >», ) ( *AEF + *BL E ) ( ( B *A = *-
29
. < * = (A @ (( A @ = ? *, C -
( B(A. %? @ B ) @ A <* = ( ? +( A ) A@ + L > @ ) <* = ( C , > * L, . *A ? F ) ( > ? +( A ) A@ A ) ( A ) ? C ( ( ? F-(* ) A B <* = ( ) =, ? * EF L >, ( ( ? * = . ).
3.4 I%#"1 , /1 /% / # ! ' #/ 8!# " ,%
%( *E= *B @ ? = *A ) F A <* ?
) *B A > ? A (* @ A +( EF C <* ( , )-
C @ C ) * = ( C . < ) ) *B + > ? + ) (A ( > ) * A > ? C C = ( C
) A + ( (, ( * C +( EF « * C = ( + < ()* <* ( ) * + ) * C ? ) ( ( ) < ()* <* ( ) * +» ( # # ) * +) « - * ( +( <* (» ( 8).
+( EF ? E <* (, C A (A ) ) A@ * C ) A@ A, @ B ) *E= *E=- *A, > > ) ( *A * > + + )).
@ EF A ( ) F A, C (A , ? +(<* = ( E ? *A E ), ( +(, <* = ( ( ) * - * = * @ ( ? B (* A *A ) @ A (* @ EF > ) ( * <* = ( . < L ?* = E ) ? ( ) F A ( ) L + ) ( ( BE, ( ) ( ? ) L + ) ( (.
, I "%& !# "% !" !#% % !#8 " !#%
*BL ( (* = ? ) ( (* @ ( ? ( (* + ( ) F A. " * = * > (100%), C ), > ?, ) AF A ) *B, - ( A ) - ( @ E ( ) * ? *A ? L E . >
A (A <* = ( ( ) * * = * ) ? +( L )- = (* C ) . < + ( A? * ) ?
' :
-( ( B (( *B A * @ ( B * 75%) * * = ) AF + )- *;
-) AF ) *;
-) L A ) ? C (* 35 !);
-? @ ( B > ) ( A ) AF = ( A ? ?- * ) (;
( A *AE (A :
-* = ( ( ( 100%);
-C = ( A (.
#. . ) F A ) ( ) ) ( ( ) ? *AE (A :
30