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These handwritten NEET notes are based on NCERT and are useful for quick revision. Includes important concepts, diagrams, key points, and exam-oriented explanations. Helpful for Class 11/12 and NEET preparation
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of Chemistry :
Physical Property^ : -
Property
changing the Chemical^ Composition (^) of the
Physical (^) Property
density etc. Chemical Property : -
property
cost (^) of matter (^) itself is known (^) as chemical property . Classification of^ Matter^ :^
V (^) V
2/ Y
nous
Law of Conservation of Mass^
any chemical change
of active^ reactants^ are always equal^
Formed.^ It^ is^ a^ derivation^ of Dalton's atomic theory. ' Atoms neither (^) created nor destroyed
Products +^ masses^ of unreacted reactants - Example:^ -4. 90g of KCO3^ When^ heated^ Produced 1 :
behind weights
. Show (^) that (^) these results
of Conservation^ of mass . Soli-weight of KCI0z taken^ = (^) u. gog total weight of^ the (^) Products (^) (KC +
= 2.^96 +^1. 92 =^4. 88g Difference between the wight of^ the reactant^ and the
weight of^ the Product =^4.^ 90-4.^ 88-^. 02g
be (^) due to (^) experimental error. Thus (^) , Law
Conservation of mass^ holds
within (^) experimental error.
Example :^ -Ratio^ of masses (^) of Carbon^ and (^) Sulphur which Combine^ with^ Fixed^ mass^ (32 (^) Part) (^) of
is 12 :^32 or 3 :^ 8. ..... ()
of Carbon (^) and (^) Sulphur is 12 :^64 or 3 :^16 ..... (2) So (^) & M The two^ ratio (^) (1) and (^) (2) are related to each other by (^) - :^ % or^2 :^1 or 3 : 2(5) First ratio (^) is integral multiple^ of^
Gay
Combining
At given
volume of
bear (^) a (^) simple whole (^) number (^) ratio to each
the (^) ratio by
which is a (^) simple whole^ number (^) ratio. Other Example are^ :
= 2503[ : 1 : (^) 2] (^2) Volume (^1) Volume 2 volume 2NH
(^2) volume ↓ (^) Volume (^3)
NH3 +^ HCl^
NHy (l[Vapour]^ [^ : (^2) : (^) 1] I (^) volume (^) (Volume L volume Dalton's Atomic Theory :
In (^1808) , Dalton^ Published^ 'A^ new^ system of
philosophy:
:
=> Matter Consist^ of indivisible atoms.
Properties including
different elements^ differ in^ mass.
any element is the average of^
a given
Average atomic^ mass^
Mole (^) Concept :^ -Mole is^ the number (^) equal to
is
to (^12) , a Century means too, (Na = 6. 022 x (^) 1023)
6 : 02x^
In terms^ In^ terms^ of of particles ↓^ mole^ Volume In (^) terms (^) of mass
L ↓ gram gram^
Igram e of
No. of mole (^) of Molecule =Witinemass No. of Moles (^) of atoms =lgtina No. (^) of Moles^ of Gases =oatSe volume (Standard Molar^ Volume^ at^ STP^ =^22.^4 lit)
Mass (^) of N +^6 X^ Atomic mass of 0 =^40 +^ 2x14 + 6416 = 40 + (^28) + 96 = (^) 164u % of Calcium^ ((a) =MassOfC100 = xoO 24 · 39
Molecular mass^ of Ca(NO) 100 = x00 =^17 % of
=SS^ Ot^ of Ca(NO)X100 = x Example :^ How much^ of (^) Copper is^ obtained from
of Cusoy^
atomic mass (^) of Stux (^) atomic mass (^) of 0 = 63.^5 + (^32) + (^) 4X = (^159). 5 y Gram (^) Molecular mass
= 159. 59
g of^
: 100g of^
5 X = 39. g
Empirical Formula (^) :
It (^) is the Formula^ which (^) expresses the (^) smallest whole number ratio of
of the^ Compound. Sol!^ - Element's Atomic^ Weight in^ Relative Simplest Empirical Name with mass (^) Compound No·^ of atomic (^) Formula their (^) Symbol Atom^ Ratio
. 93
93693- 12.^95
T = 12.^95 295 :^13 Cultis O -Mygen(o)
(^818090098) Chemical Equation and Stoichiometry
Symbol:
(3) - Balance the (^0) atom (^) :^ -
upon checking
: (^) Final (^) balanced chemical equation is^ :
-- >
Balance the following (^) by (^) yourself. & (a^ +^ Ho -^ (a(OH)2 +^ Hz ② Aly^ +^ H^
Involving
Example :^ What^ mass^ of Copper oxide^ will^ be^ obtained by Catomic maneating1235g^ of Copper Carbonata
eat (^) >
59 => 79. 59
5g
heating (^) gives C = 5 d.og of^ Copper^
upon (^) heating given (^) Cu : (^12). 35g of (^) Copper Carbonate^ upon heating (^) give Cy = = x12. 35 =
9
Problem Involving Mass-Volume (^) Relationship!-
give
of O at NTP (^) Liberated by 0.^2 mole of Keloz^ ? sol": · (^) The (^) chemical
for the decomposition of KCOz
Heat
(^2) mol 3 Mol (3x22.^ 4h^ =^67 · 2L) 2 mole of KC^
↓ (^) mole of K2103 evolve^ O2 at^ NTP^ = Ge 0 .I mole^ of KC03 evolve (^) O2 at (^) NTP (^) =1.^2 2X
. /1= 3 .36L Problem Involving Volume-volume Relation Ship : - Example:
Oxygen at NTP is^ allowed to react with (^3) Liter (^) of Carbon monoxide at NTP·^ Calculate^ the^ volume of each
Eg
. (^) 30g of He^ react^ with^29 . 09 O to^ yield t ① What (^) is limiting reactant .?. ② calculate^ the^ maximum^ amount^ of H20 that Can be (^) formed ③ Calculate^ the^ amount^ of one^ of the reactant which remains unreacted. sol. The balanced Chemical
2H2 +^02
react with^02 =
: 3g of^ He^ react with^02 = 2x = 24g
actually available = 29g As
therefore , hydrogen is the limiting reactant.
thatCan^ be^ formed. 4g of (^) H2 From^ H20 in^ the^ reaction^ = 369 :
of He from^ to^ in^ the^ reaction^ =^ 36 ↑ X 3 = 279
of
4g ofHe required o^ for (^) reaction = 329 :. 3g of He required^ For reaction^ = x3 = zug but Oxygen
actually Present-29g : (^) Amount of (^) Oxygen Left^ unreacted^ = 29-245g
Molarity (M)
Molarity of a
of solutePresent^ in^ one^ litre^ (1dm3)^ of the^ Som^ . M = , (^000) me M =^ No .
volume of Soln^ (in^ litre) w =^ mass^ of solute (^) , M (^) , = (^) Molar (^) mass of solute v =^ volume of Solution.
It density of^ the solution^ is^ dyles , mass of
grams .
mass (^) of solute^ = MMLg[M is molar mass^ of solutel
1000d-MM2g Molality (m) (^) = MM
=o
2/ ( or m (d- = MormM2) or M = (^2) /1 000
a^ Solvent)
solute We =^ mass of (^) Solvent(g) n2 =^ mole^ of solvent S m = molality of solute M2 =^ Molar mass of Solvent(ymos)^ X1 =^ Mole (^) Fraction of solute From molality : m =
W 12 = Now ,^ mole^ Fraction^ of^ solute :
Final
: or inversely m Relationship between^ Molavity (m) (^) and mole Fraction (*)
= -MMMM