ch- 1 fundamentals of physics
TRANSCRIPT
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CHAPTER - 1
Fundamentals of Phys!s
1"1 #nts fo$ measu$ement
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Rules
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. )h% &%# &s% s !.(%')% (). )h% *.': .(% y )h% %(4(% h%( )h%
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Th% +&"())y . h%") '%+&'% ). '"s% )h% )%$,%'")&'% . .(% :#.4'"$s .*")%' )h'.&4h 1\C s %(% "s .(% >#.-C"#.'%
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%") ") C.(s)"() P'%ss&'% s %(.)% y C,.
The value of the secific heat of gas at constant ressure will therefore
always be greater than that at constant volume by the amount of eansivework done.
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; 8313 9 3037 / 200 ;1&".42 m(
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)h% C%()4'"% s!"#% Th% .D '%"(4 .( )hs s!"#% s " !%')"( (&$%' . %4'%%s .(
" !.''%s,.((4 "s.#&)% )%$,%'")&'% s!"#% h") s )hs "s.#&)% )%$,%'")&'% ").D_
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E/am+les fo$ +$a!t!e
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4 1$3/s%! ; bbbbbb !&! %%)/sh 1: h ; bbbbb >!"#
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7 1 :4/!$2; --------- #/$2 1 "' ; --------- #/s+ )
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7 1 $%)'! h.'s% ,.*%' ; --------- *"))s1 B')sh h.'s% ,.*%' ; ------------- *"))s
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7 800 :P" 7 10 ")$ 7 2 M," 7 112000 N$2 7 200 >N/$2
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:" Kueston%A .y *%4h)s K0:4 .( %"')h F( )s *%4h) .( )h% "7 M..( *h%'%
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APPENDI
HEAT TRAN)FER CALC#LATION)
Th% 4%(%'"# %+&").( .' h%") #.* '")% y "(y . )h% ".% )h'%% $.%s .
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Ms!ellaneous Nume$!al P$o,lems on Elementa$y Con!e+ts
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A'%" . sh%## $%)"# &s% ; A'%" . h%$s,h%'% A'%" . !y#('!"# ,.').(
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B'%": P.*%' '%+&'% ). '% )h% ,&$, ; 2 PLAN/ @0 0@K; 2 1@80 008 e/7 00K2@0/ @0 0@K ; 0812 :BP ; 0812 103/ Q3KQK ; 110
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%4C Th% )%$, . )h% s&''.&((4 s 2K %4 C "( )h% #.ss '.$ )h% #"44(4
s&'"!% s 12 >!"# / $2h' %4C C"#!")% )h% #.ss ( >!"# ,%' $%)%' #%(4)h . )h%,,% Th% h%") #.ss )h'.&4h "( (s")% ,,% ,%' $%)%' #%(4)h s 4%( y
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; 2 > L.4 %'2/'17
; 2 > T1-T27/ 23 #.410'2/'17
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)oluton% A) 12 :4 / !$2" ,'%ss&'%
T1 ; )%$, . 'y s")&'")% s)%"$ ; 18Q08 %4C F'.$ s)%"$ )"#%7T2 ; 2K %4C
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; 2 > T1-T27 / 23 #.410'2/'17 i
; 2 a1 18Q08-2K7 / 23 #.410012/0@7 i
; 2 a 1@208/ 0@?2; 1*:1"2* ?!al 8 m h$
E/am+le%1.T'"( 5X6 12K $%)'% L.(4 s '&(((4 ") " s,%% . 80 >$ ,%' h' I(*h") )$% *## ) ,"ss "(.)h%' )'"( 5Y6 80 $%)'% #.(4 '&(((4 ") K >$ ,%' h'
h%(
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)oluton%G%( T'"( X #%(4)h ; 12K $ S,%% . )'"( ; 80 :$/h'
T'"( Y #%(4)h ; 80 $ S,%% . )'"( ; K :$/h'
Case I
h%( )'"(s $.(4 ( )h% .,,.s)% '%!).(; '%#")% %#.!)y ; 80 K ; 12K :$/h' ; 3Q22 $/s%!S ; Ds)"(!% ). % )'"%#% ; 12K 80 ; 20K $
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) ; 20K /3Q22 ; ."46 se!"
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Case II
h%( )'"(s $.(4 ( )h% s"$% '%!).(; '%#")% %#.!)y ; 80 - K ; 3K :$/h' ; ?Q22 $)/s%!
S ; Ds)"(!% ). % )'"%#% ; 12K 80 ; 20K $)
Us(4 )h% '%#").( S ; )
?Q22 a ) ; 20K) ; 20K /?Q22 ; &1"64 se!"
Case - III
h%( )'"( Y s)"((4 .( s)").(
; '%#")% %#.!)y ; 80 0 ; 80 :$/h' ; 2222 $/s%!
S ; Ds)"(!% ). % )'"%#% ; 12K 80 ; 20K $)Us(4 )h% '%#").( S ; ) 2222 a ) ; 20K
) ; 20K / 2222 ;4"&( se!onds
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sh.')%' )'"( s $.(4 *)h .% )h% s,%% . )h% #.(4%' .(% ( )h% s,%% . )h%)'"(
7 h%( ")h )h% )'"(s "'% $.(4 ( )h% s"$% '%!).(
7 h%( )h% )'"(s "'% $.(4 ( .,,.s)% '%!).(
)oluton% %'%
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L%(4)h . T'"( B ; K0 $L%) s,%% . )'"( A s 9 $/s%!
S,%% . )'"( B ; 2 9 $/s%!
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h%( .)h T'"(s "'% $.(4 ( s"$% '%!).( )h%( '%#")% %#.!)y . )'"( B
; 29 V 9 ; 9 $/s%!
T. !'.ss )h% )'"( A s)"(!% s '%+&'% ). % )'"%#% y )'"( B ; 100 K0 ;1K0 $
F'.$ )h% '%#").( S ; )
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S,%% . )'"( A ; (6 m8 se!"A( s,%% . )'"( B ; 26 m8 se!
Case II
h%( .)h T'"(s "'% $.(4 ( )h% .,..s)% '%!).( )h%( '%#")% %#.!)y .
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1K0 $
F'.$ )h% '%#").( S ; )
1K0 ; 39 a K .' 9 ; 1K0/ 1K ; 10 $/ s%!
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S,%% . )'"( A ; 16 m8 se!"A( s,%% . )'"( B ; &6 m8 se!
E/am+le%1:T*. )'"( A B #%"%s )h% s"$% s)").( .( ,"'"##%# #(%s A s)"')s
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2
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B; &(.'$ "!!%#%'").( ; 1/3 $ /s2
B ; F("# s,%% ; K0 :$/h' ; 13888 $/ s%!
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Th%'%.'% )h% )$% )":%( y )'"( A ). "))"( )s ("# s,%% s)A; A/ A; @?a@ ; 1@@ s%! "(
") " s)"(!% SA; @?a1@@/2 ; 1@ $
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s,%%
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P.s).( . .)h )h% )'"( ") T; 81@@ s%! s
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Th%'%.'% @? 9 ) ; 13312 .' ) ; 13312/@? ; 1?1Q s
S.
The t$an B 0ll o'e$tae the t$an A afte$ 51"22 14"1: 3 166"5( se! afte$
t$an A lea'es the staton
E/am+le%15 A T'"( s &(.'$#y "!!%#%'")% "( ,"ss%s s&!!%ss% :#.$%)%'
s).(%s *)h %#.!)y . 18 >MP "( 3@ >MP '%s,%!)%#y C"#!")% )h%
%#.!)y *h%( ) ,"ss%s )h% )h' :#.$%)%' s).(% A#s. ( .&) )h% )$% )":%( .'%"!h . )h%s% )*. ()%'"#s . .(% :#.$%)%' s).(%
)oluton% Us(4 )h% '%#").( %)*%%( 's) "( s%!.( :#.$%)%' s).(%S ; U 7/2i a )
%'%
S ; 1 :$ ; 1000 $U ; 18 >MP ; 18/ 3@ ; K $/ s
; 3@ >MP ; 3@/ 3@ ; 10 $/ s1000 ; K 107 a ) .' ) ; 1000/1K ; 22"2: se!onds% !"( ( &(.'$ "!!%#%'").( &s(4 )h% '%#").(
; & ) *h%'% ; "!!%#%'").( ( $/ s2
10 ; K a @@@Q ; K/@@@Q ; 00QK $/ s2
N.* %)*%%( s%!.( "( )h' s).(%U ; 10 $/s
S ; 1000 $
A( ; 00QK $/s2
% 4%) !"( ( .&) %#.!)y ") 3's).(% y &s(4 )h% '%#").(
2; U2 2 S
2 ; 102 2 a 00QK a 1000
2 ; 2K0 .' ; 2K0 ; 1K81 $/s ; 1K81 a 3@00/ 1000 ; .2"4& m+h
A4"( &s(4 )h% '%#").( S ; U 7/2i a )
h%'% ) s )h% )$% )":%( ). )'"%# '.$ 2(s).(% ). 3's).(%U ; 10 $/ s
; 1K81 $/s
1000 ; 10 1K817 a ) .' ) ; (5":* se!onds
E/am+le fo$ +$a!t!e
E/am+le%1 A &%# s).'"4% )"(: s ( )h% .'$ . !y#(%' *)h h%$s,h%'!"# %(sTh% "$%)%' . !y#(%' s 2Q M)'s Th% #%(4)h . !y#(%' s Q M)'s Th% )"(: s
'%+&'% ). !.()"( .# . s,%!! 4'")y . 0?1 D%)%'$(% )h% !","!)y . )h%
)"(: ( L)'s "( :4 . .# A#s. %)%'$(% )h% #%(4)h . *%#(4 "s )h% )"(: s
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A %% *")%' )"(: s 10 $%)%' ( " "( 1K $%)%' ( h%4h) s s&,,#y(4 *")%' ).
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*")%' #%%# ( %% )"(: '%$"(s # ( %"%'").' ") h"# #%%# *h") s )h%
+&"())y . %% *")%' ( s).'"4% . .)h_ I " .#%' . 1K MT/ h' s '&(((4 .( )hs
sys)%$ *)h 10 MT/ h' %9)'"!).( !.(%(s(4 ,#"() !.(%(s%' %9)'"!).( ,&$,
s s&,,#y(4 *")%' '%!)#y ). %"%'").' h.* $&!h )$% ,#"() !"( % .,%'")%s"%#y DM s&,,#y s ).)"##y s).,,%
7&66.9
E/am+le% 4
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s Q@0 $$47 A ,&$, %#%'s 1200 #)%'s . *")%' ,%' h.&' "4"(s) !.(s)"() h%" . 328 )
C"#!")% )h% *.': .(% ,%' h.&' ( h%") &()
7&6629
E/am+le% 16A 10!$ #%%' #."% s"%)y "#% s ))% .( s&,%' h%")%' s)%"$ .&)#%) ,,%#(% I
.#%' '&$ ,'%ss&'% s 101K "' ,'%ss&'% '., '.$ '&$ ). s&,%'h%")%' s 2
"' Th% !%()%' #(% . %" *%4h) s @0 !$ !%()%' #(% . "#% s 10 !$ !%()%'#(% . #%%' s 20 !$ '.$ !'&$ '%s,%!)%#y )h% *%4h) . #%%' s 2 :4
!.$(% *%4h) . s,(#% "#% s 1 :4 T. ( )h% %" *%4h) '%+&'% ).
!.()'.# )h% ,'%ss&'%
7&66:9