REMEDIAL MATHS – PY 101(A) SYLLABUS
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META TAGS:-RGPV B. PHARMACY SYLLABUS I RGPV REMEDIAL MATHEMATICS SYLLABUS I RGPV B. PHARMACY PY-101 SYLLABUS I B. PHARMACY REMEDIAL MATHEMATICS SYLLABUS I RGTU B. PHARMACY 1ST SEM SYLLABUS I B. PHARMACY SYLLABUS I RGPV B. PHARMACY 1ST SEM SYLLABUS I RGTU B.PHARMACY REMEDIAL MATHEMATICS SYLLABUS I RGTU B.PHARMACY REMEDIAL MATHEMATICS PREVIOUS YEAR PAPERS I REMEDIAL MATHEMATICS SYLLABUS I REMEDIAL MATHEMATICS PAPERS I B.PHARMACY 1ST SEM MATHEMATICS SYLLABUS I B.PHARMACY REMEDIAL MATHS SYLLABUS I RGTU REMEDIAL MATHS B.PHARMACY SYLLABUS I RGTU B.PHARMACY 1ST SEM PY-101(A) SYLLABUS I RGTU B.PHARMACY SYLLABUS
REMEDIAL MATHS – PY 101(A)  SYLLABUS
UNIT I
Algebra: Equation reducible to quadratics, Simultaneous equations (linear and quadratic),
Determinations. Properties of solution of simultaneous equations by Cramer’s rule, Matrices, definition of special kinds of matrices, arithmetic operations on matrices, inverse of a matrix. Solution of simultaneous equations by matrices, pharmaceutical applications of determinants and matrices, Evaluation on Enl, En2 and En3.

UNIT II
Menstruation and its pharmaceutical applications:Measures of Central Value objectives
and pre-requisites of an ideal measure, Mean, Mode and median.

UNIT III
Trigonometry: Measurement of angle, T-ratios, addition, subtraction and transformation
formulae, T-ratios of multiple, sub multiple, allied and certain angles. Application of logarithms in pharmaceutical computations.

UNIT IV
Analytical plane Geometry: Certain Co-ordinates, Distance between two points, area of triangle, a locus of points, straight line, slope and intercept form, double-intercept form,normal (perpendicular form), slope-point and two point form, general equation of first degree.

UNIT V
Calculus:Differential: Limits and functions, definition of differential coefficient, Differentiation of standard functions including function of a function (Chain rule). Differentiation of implicit functions, logarithmic differentiation, parametric differentiation, successive differentiation. 
Integral: Integration as inverse of differentiation, indefinite integrals of standard forms, integration by parts, substitution and partial fractions, formal evaluation of definite integrals.

REFERENCE BOOKS:-
  • Loney S.L., Plane Trigonomotetry.
  • Ray M., Algebra.
  • Basu K.P., Intermediate Algebra.
  • Paria G., Differential Calculus, Scholar’s Publications, Indore.
  • Paria G., Integral Calculus, Scholar’s Publications, Indore.
  • Paria G., Co-ordinate Geometry, Scholar’s Publications, Indore

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