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B.Pharm 2nd Sem Last 5 Year Questions Makaut

Makaut ( WBUT ) B.pharm Last 5 Years Full Collection Of Question Papers. We are the only one who currently providing recent years question papers. Visit Regularly for more updates.

B.Pharm 2nd Sem Last 5 Year Questions Makaut


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1. Pharmaceutical Organic Chemistry


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2. Pathophysiology


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3. Bio-Chemistry


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4. Human Anatomy and Physiology ( HAP )



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B.Pharm 1st Semester Last 5 Year Questions - MAKAUT (WBUT)

Makaut ( WBUT ) B.pharm Question Papers  Collection of  1st Semester. One and Site that have the collections of question papers of Recent years.

B.Pharm 1st Semester Last 5 Year Questions - MAKAUT (WBUT)




Download Makut B.Pharm 1st Semester Last 5 Years Questions


1. Pharmaceutical Inorganic Chemistry


Part 1 - Download Now Part One
Part 2- Download Part Two


2. Pharmaceutical Analysis


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3. Pharmaceutics


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If you are looking for the old syllabus Click Here

Syllabus For B Pharmacy 1st Year - 2020

Hello Friends This Post Is Dedicated for the students who are newly take admission in the B.Pharm course or want to take admission in B.Pharm but dont know the Syllabus. In this post i am going to show you the Syllabus for B Pharmacy first year students.  Every years are divided into two Semesters in first year you will study the subjects and Syllabus of 1st Semester and 2nd Semester.

Syllabus For B Pharmacy 1st Year
Syllabus For B Pharmacy 1st Year

Subjects of B Pharmacy 1st Year 1st Semester

  1. Human Anatomy and Physiology - I
  2. Pharmaceutical Analysis
  3. Pharmaceutics - I
  4. Pharmaceutical Inorganic Chemistry
  5. Remedial Biology*
  6. Remedial Mathematics*
  7. Communication Skills*
* = Non University Exams

Course of study for semester I

Course code
Name of the course
No. of
hours
Tuto
rial
Credit
points
BP101T
Human Anatomy and Physiology I–
Theory
3
1
4
BP102T
Pharmaceutical Analysis I – Theory
3
1
4
BP103T
Pharmaceutics I – Theory
3
1
4
BP104T
Pharmaceutical Inorganic Chemistry –
Theory
3
1
4
BP105T
Communication skills – Theory *
2
-
2
BP106RBT
BP106RMT
Remedial Biology/
Remedial Mathematics – Theory*
2
-
2
BP107P
Human Anatomy and Physiology –
Practical
4
-
2
BP108P
Pharmaceutical Analysis I – Practical
4
-
2
BP109P
Pharmaceutics I – Practical
4
-
2
BP110P
Pharmaceutical Inorganic Chemistry –
Practical
4
-
2
BP111P
Communication skills – Practical*
2
-
1
BP112RBP
Remedial Biology – Practical*
2
-
1
Total
32/34$/36#
4
27/29$/30#
#Applicable ONLY for the students who have studied Mathematics / Physics / Chemistry at HSC and appearing for Remedial Biology (RB)course.
$Applicable ONLY for the students who have studied Physics / Chemistry / Botany / Zoology at HSC and appearing for Remedial Mathematics (RM)course.
* Non University Examination (NUE)

New Updated Syllabus of B Pharm 1st Year 1st Semester

Remedial Mathematics Book PDF Download for B.Pharm 1st Year

Remedial Mathematics Book PDF Download for B.Pharm 1st Year




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Book Name : Remedial Mathematics
Author Name :
Book 1 : Shahnaz Bathul
Book 2 : Sudhir Kumar Pundir
Course : B.Pharm 1st Year

Scope:

This is an introductory course in mathematics. This subject deals with the
introduction to Partial fraction, Logarithm, matrices and Determinant, Analytical
geometry, Calculus, differential equation and Laplace transform.

Objectives:

Uncompletion of the course the student shall be able to:- 
1. Know the theory and their application in Pharmacy
2. Solve the different types of problems by applying theory
3. Appreciate the important application of mathematics in Pharmacy

Course Content:

UNIT – I :Partial fraction

Introduction, Polynomial, Rational fractions, Proper and Improper fractions,
Partial fraction , Resolving into Partial fraction, Application of Partial
Fraction in Chemical Kinetics and Pharmacokinetics  Logarithms
Introduction, Definition, Theorems/Properties of logarithms, Common
logarithms, Characteristic and Mantissa, worked examples, application of
logarithm to solve pharmaceutical problems.  Function:
Real Valued function, Classification of real valued functions,  Limits and continuity :
Introduction , Limit of a function, Definition of limit of a function ( - 
n n definition) , lim
x a  na
n1
, lim
sin  1,
xa x  a 0 

UNIT –II :Matrices and Determinant:

Introduction matrices, Types of matrices, Operation on matrices,
Transpose of a matrix, Matrix Multiplication, Determinants, Properties of
determinants , Product of determinants, Minors and co-Factors, Adjoint
or adjugate of a square matrix , Singular and non-singular matrices,
Inverse of a matrix, Solution of system of linear of equations using matrix
method, Cramer’s rule, Characteristic equation and roots of a square
matrix, Cayley–Hamilton theorem,Applicationof Matrices in solving
Pharmacokinetic equations

UNIT – III :Calculas

Differentiation : Introductions, Derivative of a function, Derivative of a
constant, Derivative of a product of a constant and a function , Derivative
of the sum or difference of two functions, Derivative of the product of two
functions (product formula), Derivative of the quotient of two functions
(Quotient formula) – Without Proof, Derivative of x
n w.r.tx,where n is any
rational number, Derivative of e
x
,, Derivative of loge x , Derivative of
a
x
,Derivative of trigonometric functions from first principles (without
Proof), Successive Differentiation, Conditions for a function to be a
maximum or a minimum at a point. Application

UNIT – IV : Analytical Geometry

Introduction: Signs of the Coordinates, Distance formula, Straight Line : Slope or gradient of a straight line, Conditions for
parallelism and perpendicularity of two lines, Slope of a line joining two
points, Slope – intercept form of a straight line
Integration:
Introduction, Definition, Standard formulae, Rules of integration , Method of
substitution, Method of Partial fractions, Integration by parts, definite
integrals, application

UNIT-V : Differential Equations  

Some basic definitions, Order and degree, Equations in separable form , Homogeneous equations, Linear
Differential equations, Exact equations, Application in solving
Pharmacokinetic equations  Laplace Transform : Introduction, Definition, Properties of Laplace
transform, Laplace Transforms of elementary functions, Inverse
Laplace transforms, Laplace transform of derivatives, Application to
solve Linear differential equations, Application in solving Chemical
kinetics and Pharmacokinetics equations


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