JEE Main 2015 Best Books for Physics

8/9/2019 JEE Main 2015 Best Books for Physics

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http://www.indiacollegefnder.org/courses/engineering/IITJEE/advanced_online_r

egistration.php

00D-1C 0!" !-010"Engineering Entrance Exams in India

Given below is a list of the B.Tech Entrance Exams in India:

• Indian Institute of Information Technology (IIIT) Allahabad B.Tech Entrance Exam

• All India Engineering Entrance Examination (AIEEE)

• Aligarh Muslim University (AMU) Engineering Entrance Exam

• Anna University Engineering Entrance Exam

• Uttar radesh !tate Entrance Examination

• "ellore Institute of Technology B.Tech Entrance Exam

• #raduate A$titude Test in Engineering

• Indian Institute of !$ace !cience and Technology II!T B.Tech Entrance Exam

• IIT %oint Entrance Examination

• The &E'I!T Entrance Examination Arunachal radesh

• Arunachal radesh Engineering Entrance Exams

• Bihar ombined Entrance om$etitive Examination (B E E) Bihar

• une University B.Tech Entrance Exam

• Engineering Agricultural and Medical ommon Entrance Test (EAM ET) Andhra radesh

• ommon Entrance Examination ( EE) *elhi

• ommon Entrance Examination ( EE) +erala

• B.!. Abdur 'ahman University Engineering Entrance Examination

• #u,arat Engineering Entrance Exam (#U% ET)

• #uru #ovind !ingh Indra$rastha University (##!I U) ommon Entrance Test

• un,ab Technical University ( TU) %alandhar ommon Entrance Test ( ET)

• haudhary haran !ingh University B.Tech Entrance Test

• -&M Institute of Information Technology B.Tech Entrance Exam

• !i im Mani$al Institute of Technology B.Tech Entrance Exam

• +arnata a ommon Entrance Test

• Amrita !chools of Engineering B.Tech Entrance Exam

• +arunya University B.Tech Entrance Exam


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• +IITEE / +alinga Institute of Industrial Technology Entrance Exam

• !'M EEE / !'M Engineering Entrance Exam

• %amia Milia Islamia (%MI) Engineering Entrance Examination

• ommon Entrance Examination ( EE) Assam

• ombined Entrance Examination ( EE) Tamil &adu

• Ma,ority of 0ell/ no0n universities and colleges of the country offer admission to the students in the B. Tech $rogram based on ho0 much they have scored in the

AIEEE All India ommon Entrance Test ( ET) ombined Entrance Examination ( EE) held by the different boards and #raduate A$titude Test in Engineering(#ATE). In India colleges universities and other institutes offer B. Tech degrees in fields li e Information Technology hemical Engineering Electrical and om$uter Engineering om$uter !cience and Engineering Automation Engineering Mechanical Engineering ivil Engineering Electrical and Electronic Engineering andInstrumentation and ontrol Engineering.

!tudents 0ho have $assed 0ith a di$loma in technology 0ith 123 in aggregate are eligible for admission directly to the second year of B. Tech $rovided they clear theommon Entrance Test. The test 0ill include 4uestions on hemistry hysics Mathematics A$$lied Mathematics A$$lied Mechanics 5undamentals of Mechanical

Engineering 5undamentals of E lectrical Engineering and Electronics om$uter A0areness -ogical and Analytical 'easoning English and !cientific A$titude

S.N

o.College Name

Overall

Rank

Overall

Score

National

Rating

State

Rating

Fees(In

lakhs)

1 Indian Institute o$ Technolog%&

'adras (.) (.) (.) ))))) *.1+

! Indian Institute o$ Technolog%&

,haragpur (.) (.) (.) ))))) 0. 0

Indian Institute o$ Technolog%&,anpur

(.) (.) (.) ))))) *. 0

* Indian Institute o$ Technolog%&

Delhi (.) (.) (.) ))))) (.).

" Indian Institute o$ Technolog%&

o a% (.) (.) (.) ))))) (.).

2IT 3niversit%& 2ellore (.) (.) (.) ))))4 +.

+ Thiagara5ar College o$

Engineering& 'adurai (.) (.) (.) ))))4 (.).

Thapar 3niversit%& 6atiala (.) (.) (.) ))))4 !.!

7 8)8T9) 3niversit%& Than5avur (.) (.) (.) ))))4 .++

106un5a Engineering College3niversit% o$ Technolog%&Chandigarh

(.) (.) (.) ))))4 !.0

11 68 College o$ Technolog%&

Coi atore (.) (.) (.) ))))4 (.).

1! (eta5i 8u has Institute o$ Technolog%& Delhi

(.) (.) (.) ))))4 .0

1 (ational Institute o$ (.) (.) (.) ))))4 1.+1

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S.No.

College NameOverall

Rank OverallScore

NationalRating

StateRating

Fees(Inlakhs)

Technolog%& ;arangal

1* (ational Institute o$ Technolog%& Tiruchirappalli (.) (.) (.) ))))4 1.+*

1" (ational Institute o$ Technolog%& 8urath


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S.No.

College NameOverall

Rank OverallScore

NationalRating

StateRating

Fees(Inlakhs)

8cience and Technolog%&8hi pur

0 Delhi Technological

3niversit%& Delhi (.) (.) (.) ))))4 (.).

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JEE Main 2015 best books for Physics1. Concepts of Physics by H.C. Verma – Vol me 1 an! Vol me 22. Complete Physics for JEE Main 201" by #ro!o$

%. &n!erstan!in' Physics for JEE Main ( )!$ance! Mechanics Part 1(2 by * C Pan!ey ". Physics +or ##,-JEE by esnick/ Halli!ay 5. Problems in Physics by roto$

JEE Main 2015 best books for Chemistry 1. CE , books 3only for ,heory42. ##, chemistry by .P ,an!on%. Complete Chemistry for JEE Main 201" by CE ,". P. 6ha!h r b7ecti$e5. )rihant r'anic Chemistry b7ecti$e8. merical Physical Chemistry for JEE Main ( )!$ance! by eera7 mar9. Essential Physical Chemistry for JEE Main ( )!$ance! by an7eet hahi:. r'anic Chemistry by P ,on!on;. #nor'anic Chemistry by P ,on!on

JEE Main 2015 best books for Mathematics1. ##, Mathematics by .* harma2. ,he Pearson < i!e to Complete Mathematics for JEE by = =oney %. Coor!inate amination. Ae are no? listin' most important chapter for Physics .

• Motion

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Topic Title Average no. of

uestions as!ed per year

Coor!inate o.B F a!ratic E n %

#nte'ral Calc l s %

e ence an! eries 2

,ri'onometry 2

JEE Main 2015 Physics important topicsPhysics ha$e been the mother of en'ineerin' an! all topics of en'ineerin' 3E>pect fe? branches4 are e>tracte! from physics itself.

o ?e are listin' most important topics for JEE Main physics .



C rrent Electricity :

Electrostatics "

ptics %

Heat an! ,hermo!ynamics 2

=a? of Motion 2

Aa$es 2

imple Harmonic Motion 2

JEE Main 2015 Chemistry important topicsChemistry topics are in more n mbers than any other s b7ect in JEE Main e>amination. Ae are listin' some of the mostimportant topics of JEE Main e>am in the table 'i$en belo?.



,ransition Element an! Coor!ination Chemistry %

Perio!ic ,able an! epresentati$e Elements %


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ol tion an! Colli'ati$e Properties 2

amination. ,here may be somechan'es in the topics as C6 E !esi'ns JEE main estion papers on its o?n. eep $isitin' to 'et more important !etails abo t JEEMain 2015 important topics .

Check JEE main 2015 most important chapters

JEE Main 2015 )pplication form

JEE main most important chapters for Mathematics• #nte'ral Calc l s@ ,his has been the most occ rre! chapter in the JEE e>amination. Aitho t preparin' thro 'h this

chapterB yo ha$e little chances to clear JEE main 2015 e>amination.

• Perm tation an! Combination@ Perm tation an! Combination estions occ r ?i!ely in JEE main e>am. ome Physcisn mericals also incl !e this metho!.

• ,ri'onometry@ #t is also one of the most important chapter of JEE main 2015 .

JEE main most important chapters for PhysicsCan!i!ates are a!$ise! to prepare thro 'h class 11th books for physics chapters. ,his ?ill help yo to clear JEE main 201"e>amination. Ae are no? listin' most important chapter for Physics .

• Motion

•

Moment m

• Electrostatics an! Ma'netostatics

JEE main most important chapters for Chemistry Can!i!ates ?ill ha$e to prepare thro 'h the or'anic chemistry chapter an! all of yo are a!$ise! to prepare for name reactions toclear the e>amination.

• r'anic Chemistry

• ame reactions

Can!i!ates may prepare thro 'h JEE main 2015 most important chapters these chapters to 'et 'oo! scores in thee>aminations. Check o t more !etails abo t the e>amination from the na$i'ation men .

#eneral to$ics6 once$t of atoms and molecules: *alton;s atomic theory: Mole conce$t: hemical formulae: Balanced chemical e4uations: alculations(based on mole conce$t) involving common oxidation/reduction neutralisation and dis$lacement reactions: oncentration in terms of mole fractionmolarity molality and normality.

#aseous and li4uid states6 Absolute scale of tem$erature ideal gas e4uation: *eviation from ideality van der


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hemical e4uilibrium6-a0 of mass action: E4uilibrium constant -e hatelier;s $rinci$le (effect of concentration tem$erature and $ressure): !ignificanceof # and #2 in chemical e4uilibrium: !olubi lity $roduct common ion effect $9 and buffer solutions: Acids and bases (Bronsted and -e0is conce$ts):9ydrolysis of salts.

Electrochemistry6 Electrochemical cells and cell reactions: !tandard electrode $otentials: &ernst e4uation and its relation to #: Electrochemical seriesemf of galvanic cells: 5araday;s la0s of electrolysis: Electrolytic conductance s$ecific e4uivalent and molar conductivity +ohlrausch;s la0:

oncentration cells.

hemical inetics6 'ates of chemical reactions: ?rder of reactions: 'ate constant: 5irst order reactions: Tem$erature de$endence of rate constant(Arrhenius e4uation).

!olid state6 lassification of solids crystalline state seven crystal systems (cell $arameters a b c C D) close $ac ed structure of solids (cubic)$ac ing in fcc bcc and hc$ lattices: &earest neighbours ionic radii sim$le ionic com$ounds $oint defects.

!olutions6 'aoult;s la0: Molecular 0eight determination from lo0ering of va$our $ressure elevation of boiling $oint and de$ression of free@ing $oint.

!urface chemistry6 Elementary conce$ts of adsor$tion (excluding adsor$tion isotherms): olloids6 ty$es methods of $re$aration and general $ro$erties:Elementary ideas of emulsions surfactants and micelles (only definitions and exam$les).

&uclear chemistry6 'adioactivity6 isoto$es and isobars: ro$erties of C and D rays: +inetics of radioactive decay (decay series excluded) carbondating: !tability of nuclei 0ith res$ect to $roton/neutron ratio: Brief discussion on fission and fusion reactions.

Concepts: =% ridisation o$ car on@ A and B- onds@ 8hapes o$ si ple organic

olecules@ 8tructural and geo etrical iso eris @ ?ptical iso eris o$co pounds containing up to two as% etric centres& 9&8 and E&no enclature e cludedF@ I36)C no enclature o$ si ple organic co pounds

onl% h%drocar ons& ono-$unctional and i-$unctional co poundsF@Con$or ations o$ ethane and utane (ew an pro5ectionsF@ 9esonance andh%percon5ugation@ ,eto-enoltauto eris @ Deter ination o$ e pirical and

olecular $or ulae o$ si ple co pounds o

• 9ead ore a out ?rganic Che istr%

Inorganic Chemistry

Isolation/preparation and properties o$ the $ollowing non- etals: oron& silicon&nitrogen& phosphorus& o %gen& sulphur and halogens@ 6roperties o$ allotropes o$ car on onl% dia ond and graphiteF& phosphorus and sulphur.

• 9ead ore a out Inorganic Che istr%

Physical chemistry

eneral topics: Concept o$ ato s and olecules@ DaltonGs ato ic theor%@ 'oleconcept@ Che ical $or ulae@ alanced che ical eHuations@ Calculations asedon ole conceptF involving co on o idation-reduction& neutralisation& anddisplace ent reactions@ Concentration in ter s o$ ole $raction& olarit%&

olalit% and nor alit%.

ne?

che

Organic Chemistry

http://jeeadv.iitd.ac.in/organic-chemistryhttp://jeeadv.iitd.ac.in/inorganic-chemistryhttp://jeeadv.iitd.ac.in/inorganic-chemistryhttp://jeeadv.iitd.ac.in/physical-chemistryhttp://jeeadv.iitd.ac.in/organic-chemistryhttp://jeeadv.iitd.ac.in/inorganic-chemistryhttp://jeeadv.iitd.ac.in/inorganic-chemistryhttp://jeeadv.iitd.ac.in/physical-chemistry


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Concepts: =% ridisation o$ car on@ A and B- onds@ 8hapes o$ si ple organicolecules@ 8tructural and geo etrical iso eris @ ?ptical iso eris o$

co pounds containing up to two as% etric centres& 9&8 and E&no enclature e cludedF@ I36)C no enclature o$ si ple organic co pounds

onl% h%drocar ons& ono-$unctional and i-$unctional co poundsF@

Con$or ations o$ ethane and utane (ew an pro5ectionsF@ 9esonance andh%percon5ugation@ ,eto-enoltauto eris @ Deter ination o$ e pirical andolecular $or ulae o$ si ple co pounds onl% co ustion ethodF@ =%drogenonds: defnition and their e ects on ph%sical properties o$ alcohols and

car o %lic acids@ Inductive and resonance e ects on acidit% and asicit% o$organic acids and ases@ 6olarit% and inductive e ects in al


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) ino acids and peptides: eneral structure onl% pri ar% structure $orpeptidesF and ph%sical properties.

6roperties and uses o$ so e i portant pol% ers: (atural ru er& cellulose&n%lon& teNon and 62C.

6ractical organic che istr%: Detection o$ ele ents (& 8& halogensF@ Detectionand identifcation o$ the $ollowing $unctional groups: h%dro %l alcoholic andphenolicF& car on%l aldeh%de and


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eneral topics: Concept o$ ato s and olecules@ DaltonGs ato ic theor%@ 'oleconcept@ Che ical $or ulae@ alanced che ical eHuations@ Calculations asedon ole conceptF involving co on o idation-reduction& neutralisation& anddisplace ent reactions@ Concentration in ter s o$ ole $raction& olarit%&

olalit% and nor alit%.

aseous and liHuid states: ) solute scale o$ te perature& ideal gas eHuation@Deviation $ro idealit%& van der ;aals eHuation@ ,inetic theor% o$ gases&average& root ean sHuare and ost pro a le velocities and their relation withte perature@ Oaw o$ partial pressures@ 2apour pressure@ Di usion o$ gases.

)to ic structure and che ical onding: ohr odel& spectru o$ h%drogenato & Huantu nu ers@ ;ave-particle dualit%& de roglie h%pothesis@3ncertaint% principle@ Pualitative Huantu echanical picture o$ h%drogenato & shapes o$ s& p and d or itals@ Electronic confgurations o$ ele ents up toato ic nu er F@ )u$ au principle@ 6auliGs e clusion principle and =undGsrule@ ?r ital overlap and covalent ond@ =% ridisation involving s& p and d

or itals onl%@ ?r ital energ% diagra s $or ho onuclear diato ic species@=%drogen ond@ 6olarit% in olecules& dipole o ent Hualitative aspectsonl%F@ 28E69 odel and shapes o$ olecules linear& angular& triangular&sHuare planar& p%ra idal& sHuare p%ra idal& trigonal ip%ra idal& tetrahedraland octahedralF.

Energetics: irst law o$ ther od%na ics@ Internal energ%& wor< and heat&pressure-volu e wor


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Ele entar% ideas o$ e ulsions& sur$actants and icelles onl% defnitions ande a plesF.

(uclear che istr%: 9adioactivit%: isotopes and iso ars@ 6roperties o$ R& S and ra%s@ ,inetics o$ radioactive deca% deca% series e cludedF& car on dating@8ta ilit% o$ nuclei with respect to proton-neutron ratio@ rie$ discussion onfssion and $usion reactions.

Algebra of com$lex numbers addition multi$lication con,ugation $olar re$resentation $ro$erties of modulus and $rinci$al argument triangle ine4ualitycube roots of unity geometric inter$retations.

=uadratic e4uations 0ith real coefficients relations bet0een roots and coefficients formation of 4uadratic e4uations 0ith given roots symmetric functionsof roots.

Arithmetic geometric and harmonic $rogressions arithmetic geometric and harmonic means sums of finite arithmetic and geometric $rogressionsinfinite geometric series sums of s4uares and cubes of the first n natural numbers.

-ogarithms and their $ro$erties.

ermutations and combinations Binomial theorem for a $ositive integral index $ro$erties of binomial coefficients.

Matrices as a rectangular array of real numbers e4uality of matrices addition multi$lication by a scalar and $roduct of matrices trans$ose of a matrixdeterminant of a s4uare matrix of order u$ to three inverse of a s4uare matrix of order u$ to three $ro$erties of these matrix o$erations diagonalsymmetric and s e0/symmetric matrices and their $ro$erties solutions of simultaneous linear e4uations in t0o or three variables.

Addition and multi$lication rules of $robability conditional $robability Bayes Theorem inde$endence of events com$utation of $robability of events using$ermutations and combinations.

Trigonometry

nalytical geometry

!ifferential calc"l"s

Integral calc"l"s

#ectors

P$%&IC&

General

'echanics

Thermal (hysics

Electricity and magnetism

O(tics

'odern (hysics

)C$ITECT*)E PTIT*!E TE&T

' T$E' TIC&

lgebra

Trigonometry

Trigonometric functions their $eriodicity and gra$hs addition and subtraction formulae formulae involving multi$le and sub/multi$le angles generalsolution of trigonometric e4uations.

'elations bet0een sides and angles of a triangle sine rule cosine rule half/angle formula and the area of a triangle inverse trigonometric functions($rinci$al value only).

' T$E' TIC&

lgebra

Trigonometry

nalytical geometry

http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-4http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-5http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-6http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-7http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-8http://jeeadv.iitd.ac.in/taxonomy/term/51http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-9http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-10http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-11http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-12http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-13http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-14http://jeeadv.iitd.ac.in/taxonomy/term/52http://jeeadv.iitd.ac.in/taxonomy/term/50http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-3http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-4http://jeeadv.iitd.ac.in/taxonomy/term/50http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-3http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-4http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-5http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-4http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-5http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-6http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-7http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-8http://jeeadv.iitd.ac.in/taxonomy/term/51http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-9http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-10http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-11http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-12http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-13http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-14http://jeeadv.iitd.ac.in/taxonomy/term/52http://jeeadv.iitd.ac.in/taxonomy/term/50http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-3http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-4http://jeeadv.iitd.ac.in/taxonomy/term/50http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-3http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-4http://jeeadv.iitd.ac.in/syllabus#syllabus2-page-5


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T0o dimensions6 artesian coordinates distance bet0een t0o $oints section formulae shift of origin.

E4uation of a straight line in various forms angle bet0een t0o lines distance of a $oint from a line: -ines through the $oint of intersection of t0o givenlines e4uation of the bisector of the angle bet0een t0o lines concurrency of lines: entroid orthocentre incentre and circumcentre of a triangle.

E4uation of a circle in various forms e4uations of tangent normal and chord.

arametric e4uations of a circle intersection of a circle 0ith a straight line or a circle e4uation of a circle through the $oints of intersection of t0o circlesand those of a circle and a straight line.

E4uations of a $arabola elli$se and hy$erbola in standard form their foci directrices and eccentricity $arametric e4uations e4uations of tangent andnormal.

-ocus roblems.

Three dimensions6 *irection cosines and direction ratios e4uation of a straight line in s$ace e4uation of a $lane distance of a $oint from a $lane.


nalytical geometry


'eal valued functions of a real variable into onto and one/to/one functions sum difference $roduct and 4uotient of t0o functions com$osite functionsabsolute value $olynomial rational trigonometric ex$onential and logarithmic functions.

-imit and continuity of a function limit and continuity of the sum difference $roduct and 4uotient of t0o functions -;9os$ital rule of evaluation of limits offunctions.

Even and odd functions inverse of a function continuity of com$osite functions intermediate value $ro$erty of continuous functions.

*erivative of a function derivative of the sum difference $roduct and 4uotient of t0o functions chain rule derivatives of $olynomial rationaltrigonometric inverse trigonometric ex$onential and logarithmic functions.

*erivatives of im$licit functions derivatives u$ to order t0o geometrical inter$retation of the derivative tangents and normals increasing and decreasingfunctions maximum and minimum values of a function 'olle;s Theorem and -agrange;s Mean "alue Theorem.

Integral calc"l"s

Integration as the inverse $rocess of differentiation indefinite integrals of standard functions definite integrals and their $ro$erties 5undamentalTheorem of Integral alculus.

Integration by $arts integration by the methods of substitution and $artial fractions a$$lication of definite integrals to the determination of areas involvingsim$le curves.

5ormation of ordinary differential e4uations solution of homogeneous differential e4uations se$aration of variables method linear first order differentiale4uations.

Integral calc"l"s

#ectors Addition of vectors scalar multi$lication dot and cross $roducts scalar tri$le $roducts and their geometrical inter$retations.

P$%&IC&

General

Units and dimensions dimensional analysis: least count significant figures: Methods of measurement and error analysis for $hysical 4uantities $ertainingto the follo0ing ex$eriments6 Ex$eriments based on using "erniercali$ers and scre0 gauge (micrometer) *etermination of g using sim$le $endulum

oung;s modulus by !earle;s method !$ecific heat of a li4uid using calorimeter focal length of a concave mirror and a convex lens using u/v method!$eed of sound using resonance column "erification of ?hm;s la0 using voltmeter and ammeter and s$ecific resistance of the material of a 0ire usingmeter bridge and $ost office box.

General

'echanics+inematics in one and t0o dimensions ( artesian coordinates only) $ro,ectiles: Uniform ircular motion: 'elative velocity.

&e0ton;s la0s of motion: Inertial and uniformly accelerated frames of reference: !tatic and dynamic friction: +inetic and $otential energy:


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'igid body moment of inertia $arallel and $er$endicular axes theorems moment of inertia of uniform bodies 0ith sim$le geometrical sha$es: Angularmomentum: Tor4ue: onservation of angular momentum: *ynamics of rigid bodies 0ith fixed axis of rotation: 'olling 0ithout sli$$ing of rings cylindersand s$heres: E4uilibrium of rigid bodies: ollision of $oint masses 0ith rigid bodies.

-inear and angular sim$le harmonic motions.

9oo e;s la0 oung;s modulus.

ressure in a fluid: ascal;s la0: Buoyancy: !urface energy and surface tension ca$illary rise: "iscosity ( oiseuille;s e4uation excluded) !to e;s la0:Terminal velocity !treamline flo0 e4uation of continuity Bernoulli;s theorem and its a$$lications.


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