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Summary Class 11 physics 'units and measurements' formula sheet

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This short note contains the topics of class 11 physics 'units and measurements' chapter. This formula sheet helps you to do your revision effectively especially during your exam time without spending extra time on making handwritten formula sheet at the last moment as every second of it is counted. This sheet is prepared for you all with my whole heart and full dedication :) and was used by myself during my class 11 exam.

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International systemof units Si onit

UNITS AND MEASUREME NTS
Least coont esolution)
F PS MKS Physical Guantities ASurement an
ts the smallest ee
Cent1me ter foot metre Ins trument can
measure
"FuNDAMENTAL DERIvED detexmined
M 9ram
|T seco nd
pound k1loqram
second second OR BASE qntyl1) QoANTITY
Maximum permissible
by the Lt o an
erroris
instrument
- independent -dependent
on Fa Instrument LC
veloe1ty,dens1 ty etc mmstale |mm
SiaNIFCANT Fibi URES BASE QUANTITY
Non deumal no 1st non zero- last non zero
UNIT sYMBOL vernier 0mm
call1pers
DeCimal no - 1st non zero -till end QLength metre m
9uage
00\mm
Powers are not counted as SF
JMass |kiloqram kg
Exact numbevs have ntinte sF LCerror accoray
ol SF Time second and precehon
Changing9 unt will not change no
Electric g ampere
2.000 m 4 SF
cUrren t I Acuracy- degree of close ness
and
5100 25F betweena measuUTe ment
54002SF(onit ollonotmeo change) Temperature[)ketvin Hs true value
mol howclose
-90x102 ’35F
Ameont ot molmole Precison- refers to
50 students ’ SF ae to
15 m 2 5F and 15x 10em’2sF
substance repeated measusements
ed eachhother Resoloton of value
candela
LuminoUS
Intensity
certanoncertan
fqures Supplernentary quanttes (2)
2+1 fquresuncertan nthe Sf
1 is
aluay radian rad
angle
OiMENs1oLS QUANTILES
Plane
RoUNDIN 0FF
After deum al,no is < 5prev diqit same PMane are lenqth
1f no after det imal s >sinext digit angle adius
to the leftofs
If ts 5, check the diq1t same-below diqrt
it its even It emans
above diq1t
t its odd it ound off to
Eq: 157gE vound off to 3 diqtt Sol1d anqle steradion sr
16. asis 7 d no
sold intercepted area
15-5 vound off to 2 diqits angle (uadrei) Ainterepte d
A d dA area
5-38 = 5:4
7-364 =736
APPLIC ATION S oF PoH
ADDITIO N suBTRACTION OF SF deamal -To check if an equaton is dimenstonalls eovrect
1Check Least no of dqits after "To derive equatons contain1nq physical quantties
have s ame no of
a Answen should alo .T% eonvert a phy sicat quan tity from one vntt to another
decmal
dhg rts atler
$ciENTIFIC NOTATIONN FOR PowERRiqht deeimal -)
tq 2 +3:45+6189 = 439 =I1:4 decumal to left +)
1241+1345+450+18 = 1909q-5 Fermi (fm) 1o-15 m
1909(no decimal) Itonne = 1000 k9
1410 (rond off sr) 2 Angstrom (a) Iquintal l06 kq
t Nanome ter (nm) 0m 1amu = to1325 paoyN m
MuLTIPLICATIDND! VIS10N OF SF 1 mICron (Hm) 0m 1(un ar month= 195 days
of SFs
1 Check least no SFs
also have same
Ilghtyear (1y) q467Ki0' m tnano second 0 s
2 Anster should 1 A,staonomieal un1t (n) =r496x to'm DiMENSIONLESS aUNTITES
75
Eq 16 a35 xOal75= I76149 force = 1 dyne an cons system Triqonemetrie huntons
dyne9cms2
O-00435x 46 O 0a001 glem kglemxio? kgo Supple mentary quanttie s
kg l<m qlom10 kglm Relat1ve densrty
Density of water= tglem Re fractve index
km hr -’ m]s x5|18 Strain
PRINCIPLE oF HDMOGENEITY tates that
m]s km ]hr 18)5 femtof)-Io
onty quarnttes wth same dumensional ldm 1L 000ml
prco (p)
Imega (M) 10m
lom
formula can be adale or subtatted milltam pere) mA 16A qiga (61) 10 m
(micr oampeve) otoA
parsec 308x0 m26 ly
tpound o45 36 k9 I acYe 4047m

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