math
Hello candidate,
It doesnt matter if you are not good in maths now, if you are starting early and you code daily, then no one is stopping you . You will surely do great. Practicing coding daily we build you as a great programmer and will develop your logic quick.
All the best to you!
Hello,
If you want to apply for B.Sc. Maths (Hons), you can include the said subjects in your best of 4 for admissions in DU.
If you best of 4 matches the cut off of any respective college, you can then go ahead with document verification to secure your admission.
Good luck.
Dear Student,
It depends on which course do you want to enroll yourself in. Moreover, you can apply in any private, government or semi-government college, provided that you must fulfill their eligibility criteria or set of rules that every college possess.
Hope this helps.
All the Best!!
1. Bachelor of Science (B.Sc) courses
Once Engineering took the limelight; this course was degraded for no reason by many parents and students.
However, the fact is that this course gives you various opportunities to study diverse subject areas and today’s IT companies are recruiting the best candidates from B.Sc holders too.
You can go for M.Sc followed by this degree to look forward to a promising career.
This course offers very good scope for research fields and the career can be lucrative for those who take the course seriously.
You can do the course in various disciplines like IT, Computer Science, Agriculture and
2. Integrated law courses
The higher secondary pass outs who are interested to pursue a career in law have lots of integrated law courses which can shape up a good career.
Just like Medicine and Engineering courses, law courses can be a good option for students who have specialized in science.
Some of the integrated law courses include
You can also pursue many certification courses recognized by the government in addition to this degree to grow up in your role or improve your job prospects.
3. Bachelor of Architecture (B. Arch)
This is a course of 5 years duration which can be pursued by students following the higher secondary education.
The course will produce quality licensed and professional architects who can be part of the private and government construction ventures.
The increase in demand for the construction of flyovers, shopping malls, and commercial complexes has improved the job prospects of architects.
Pursuing the course from a reputed institution can increase the chances of getting placed in top firms.
4. Teaching Courses
This is not just a usual profession like a white-collar job or a highly lucrative option but teachers are the persons remembered by a generation of students.
A teacher can influence the students and create better future citizens. After completing the plus two education, students can opt for various teaching courses such as
You may also try your luck in physical education or the most interesting task of teaching the teachers by applying for NET exam followed by a master’s degree.
5. Fashion Design Courses
Students who have a passion for fashion and designing can pursue their degree in this field.
The courses are focussed on building groundwork in the design sense, conceptualization, research, and individual artistic expression.
Unlike other courses, those students with an artistic and creative mindset can only excel in the field.
Some of the commonly opted undergraduate programs in fashion design include
Those passionate students who opt for an additional master degree or specific certification courses can find a lucrative career inside the country as well as round the world.
If you have Biology in your 10+2 then you can obviously go for the course of Nutrition. In general most colleges in Westbengal offers Chemistry as an Generic Elective but usually Mathematics isn't offered with such combination. There are many colleges which offers combination such as Nutrition, Zoology, Botany. So having mathematics can be a concern but apart from that you can obviously get chemistry as one of your subjects.
To know more about the career in Nutrition visit the link below:
https://www.careers360.com/articles/4880-Career-review-nutrition-and-dietetics
I hope this answer helps. All the very best for your future endeavors!
Hi
I am extremely sorry to tell you dear but you are not eligible for B Pharma in Dispar i. e Delhi Institute of Pharmaceutical Sciences and Research, New Delhi
This is because ,
To be eligible for B Pharma one needs at least 55% marks seperately in each of physics, chemistry biology /mathematics but you fail to fulfill this criteria as in physics,you have
54 / 100 marks
= 54% in Physics
= less than 55% and thus not eligible for B pharma is Dispar
For your reference eligibility criteria for B Pharma is provided below in Delhi Institute of Pharmaceutical Sciences and Research, New Delhi
One needs to pass 12th / equivalent with English , Physics, Chemistry, Biology / Biology as optional with at least 55 % in aggregate (theory and practical) and also 55 % individually in each of the 3 science subjects i. e physics , Chemistry and Biology /Maths
You can check the same by visiting our page the link for which is given below:-
https://www.careers360.com/colleges/delhi-institute-of-pharmaceutical-sciences-and-research-new-delhi/bpharma-course
Thank you
Dear Aspirant,
The UPSC Maths Syllabus is as follows:
Linear Algebra : Vector spaces, linear dependence and independence, subspaces, bases, dimension; linear transformations, rank and nullity, matrix of a linear transformation. Algebra of Matrices; row and column reduction, rank of a matrix; inverse of a matrix; solution of system of linear equations; eigenvalues and eigenvectors, characteristic polynomial, Cayley-Hamilton theorem, symmetric, Hermitian, skew-Hermitian, orthogonal and unitary matrices and their eigenvalues.
Calculus : Real numbers, functions of a real variable, limits, continuity, differentiability, mean value theorem, Taylor’s theorem with remainders, indeterminate forms, maxima and minima, asymptotes; curve tracing; functions of two or three variables: limits, continuity, partial derivatives, maxima and minima, Lagrange’s method of multipliers. Riemann’s definition of definite integrals; indefinite integrals; infinite and improper integrals; double and triple integrals, areas, surface and volumes.
Analytic Geometry : Cartesian and polar coordinates in three dimensions, second degree equations in three variables, reduction to canonical forms, straight lines, shortest distance between two skew lines; plane, sphere, cone, cylinder, paraboloid, ellipsoid, hyperboloid of one and two sheets and their properties.
Ordinary Differential Equations : Formulation of differential equations; equations of first order and first degree, integrating factor; orthogonal trajectory; equations of first order, Clairaut’s equation, singular solution. Second and higher order linear equations, complementary function, particular integral and general solution. Second order linear equations with variable coefficients, Euler Cauchy equation; determination of complete solution when one solution is known using method of variation of parameters. Laplace and inverse Laplace transforms and their properties; Laplace transforms of elementary functions. Application to initial value problems for 2nd order linear equations.
Dynamics & Statics : Rectilinear motion, simple harmonic motion, motion in a plane, projectiles; constrained motion; work and energy, conservation of energy; Kepler’s laws, orbits under central forces. Equilibrium of a system of particles; work and potential energy, friction; common catenary; principle of virtual work; stability of equilibrium, equilibrium of forces in three dimensions.
Vector Analysis : Scalar and vector fields, differentiation of vector field of a scalar variable; gradient, divergence and curl in cartesian and cylindrical coordinates; higher order derivatives; vector identities and vector equations. Application to geometry: curves in space, curvature and torsion; Serret-Frenet’s formulae. Gauss and Stokes’ theorems, Green’s identities.
Algebra : Groups, subgroups, cyclic groups, cosets, Lagrange’s Theorem, normal subgroups, quotient groups, homomorphism of groups, basic isomorphism theorems, permutation groups, Cayley’s theorem. Rings, subrings and ideals, homomorphisms of rings; integral domains, principal ideal domains, Euclidean domains and unique factorization domains; fields, quotient fields.
Real Analysis : Real number system as an ordered field with least upper bound property; sequences, limit of a sequence, Cauchy sequence, completeness of real line; series and its convergence, absolute and conditional convergence of series of real and complex terms, rearrangement of series. Continuity and uniform continuity of functions, properties of continuous functions on compact sets. Fundamental theorems of integral calculus. Uniform convergence, continuity, differentiability and integrability for sequences and series of functions; partial derivatives of functions of several variables, maxima and minima.
Complex Analysis : Analytic functions, Cauchy-Riemann equations, Cauchy’s theorem, Cauchy’s integral formula, power series representation of an analytic function, Taylor’s series; singularities; Laurent’s series; Cauchy’s residue theorem; contour integration.
Linear Programming : Linear programming problems, basic solution, basic feasible solution and optimal solution; graphical method and simplex method of solutions; duality. Transportation and assignment problems.
Partial differential equations : Family of surfaces in three dimensions and formulation of partial differential equations; solution of quasilinear partial differential equations of the first order, Cauchy’s method of characteristics; Linear partial differential equations of the second order with constant coefficients, canonical form; equation of a vibrating string, heat equation, Laplace equation and their solutions.
Numerical Analysis and Computer programming : Numerical methods: solution of algebraic and transcendental equations of one variable by bisection, Regula-Falsi and Newton-Raphson methods; solution of system of linear equations by Gaussian elimination and Gauss-Jordan (direct), Gauss-Seidel(iterative) methods. Newton’s (forward and backward) interpolation, Lagrange’s interpolation. Numerical integration: Trapezoidal rule, Simpson’s rules, Gaussian quadrature formula. Numerical solution of ordinary differential equations: Euler and Runge Kuta-methods. Computer Programming: Binary system; Arithmetic and logical operations on numbers; Octal and Hexadecimal systems; Conversion to and from decimal systems; Algebra of binary numbers. Elements of computer systems and concept of memory; Basic logic gates and truth tables, Boolean algebra, normal forms. Representation of unsigned integers, signed integers and reals, double precision reals and long integers. Algorithms and flow charts for solving numerical analysis problems.
Mechanics and Fluid Dynamics : Generalized coordinates; Hamilton equations; Moment of inertia; Equation of continuity; Euler’s equation of motion, path of a particle, Potential flow, Two-dimensional and axisymmetric motion.
Hello dear
AS CBSE started to offering student of class 10 to types of mathematics that is basic maths and standard math. The basic difference between the standard maths and basic math is dead basic math are ineligible to study mathematics in higher classes while students with standard math can study the subject in higher classes.
Down as you are a student of standard Math and you want to change your standard mathematics to basic mathematics for this if you failed in standard math in CBSE class 10 board examination then you will have an option to appear in compartment examination either by Basic maths or standard maths. Now then you have to choose the basic math and give examination then your basic math will be considered in your marksheet and your standard math will change into to basic math.
Hope it helps!
Thank you!
It is hard to get a seat in your rank. As BHU is one of the best universities in India. Seats gets reserved and nobody leaves their seat so esily. I mean you can wait bt according to the stats you may not get a seat.
Hope I acn help you out.
Students seeking BSc Economics admission are required to follow the minimum eligibility criteria laid down by the admission authority. The candidate should have passed class 12 or any other equivalent examination from a recognized board. The candidate should have a minimum of 50% marks in class 12th board exams.
The field of economics is riddled with mathematical equations and applications. The types of math used in economics are primarily algebra, calculus and statistics. Algebra is used to make computations such as total cost and total revenue. Calculus is used to find the derivatives of utility curves, profit maximization curves and growth models.
So, people often ask if they can study Economics if they are not good at math or If they don't have math as a subject in 12th.
The answer is Yes.
Good Luck
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