### bihar board class 12 maths question paper 2022 with solutions | bihar board inter math model paper 2022 | bseb intermediate math sample paper | bihar board 12th math question paper 2022 pdf.

Bihar School Examination Board is Going to Conduct the Annual Intermediate Examination 2022, Bihar Board will be Conducting the Inter Examination Every Year In February. the Bihar Board 12th Math Question Paper Blueprint has been released. in this post, we are going to provide you bihar board 12th math question paper 2022 with solutions pdf. The model paper helps you to understand which types of the question may come in your board exam and you can easily study.

On this page, you will find Bihar Board Previous Year Interneduare Mathematics Question Papers with Solutions, which were asked in Bihar Board previous years exams. BSEB 12th Math Question Paper was scheduled by the membersâ€™ body of the exam conducting body of Bihar Board. These Bihar Board 12th Math Model Paper with Solutions help the students to manage time in the examination hall.

**Bihar Board 12th Math Question Paper 2022**

While solving bseb 12th math question paper 2022, pay close attention to the way-marks allotted for each section. Students can also know the Bihar Board 12th Math Exam Pattern 2022 from the previous yearâ€™s papers. It helps in understanding the time and effort that students need to set aside for each subject.

**Also read –****Bihar**board 12th Exam date

## How to download BSEB Intermediate Math Sample Paper 2022

- Students firstly log on to the bihar board official website i:e biharboardonline.bihar.gov.in.
- Click on Bihar Board Intermediate Model Papers 2022 Link.
- Then, Click on BSEB 12th Maths Model Paper 2022.
- Your Bihar Board 12th Math Question Paper Set 2022 will be displayed.
- Now, Click on it and
**Download**it.

**BSEB 12th Math Important Top**ics

- Reflexive, symmetric, transitive and equivalence relations, Definition, range, domain, principal value branch. Graphs of inverse trigonometric functions, etc.
- Derivatives of logarithmic and exponential functions, increasing/decreasing functions, tangents and normals, use of derivatives in approximation, Logarithmic differentiation, derivative of functions expressed in parametric forms, etc.
- The mathematical formulation of LP problems, graphical method of solution for problems in two variables, feasible and infeasible regions, etc.

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