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Yes, at NIFT Bangalore, students can withdraw their admission if they wish to. Such students are also entitled to a refund of fees. However, the refund is subject to the fulfilment of certain conditions. Listed below are the guidelines to be followed as per the fee refund policy of the institute:

YES, and in fact, many students do that. Graphic Arts is one of the best career fields for freelancing or remote work. You can:

1. Work with international clients on platforms like Fiverr, Upwork, Freelancer
2. Join remote teams for startups and agencies
3. Create your own Instagram or Behance portfolio
4. Sell digital art, logos and templates on Creative Market or Etsy
5. Even start your own YouTube or design education channel

If you love flexibility and want to be your own boss someday then Graphic Arts is a golden path for you.

This is a short answer type question as classified in NCERT Exemplar

Microwave oven heats up the food items containing water molecules most efficiently because the frequency of microwaves matches the resonant frequency of water molecules.

This is a short answer type question as classified in NCERT Exemplar

The orientation of the portable radio with respect to broadcasting station is important because the electromagnetic waves are plane polarised, so the receiving antenna should be parallel to the vibration of the electric or magnetic field of the wave.

No, admissions to the NIFT Bangalore BDes course are purely entrance-based. The institute conducts an in-house entrance test, i.e., NIFTEE, for admission to BDes courses. Thus, candidates interested in taking admission to this programme must have a valid score in NIFTEE. This exam is divided into two parts: the General Ability Test (GAT) and the Creative Ability Test (CAT). Students who qualify these tests are also required to appear for a subsequent Situation Test. Based on NIFTEE scores, students are ranked and allocated a seat. Moreover, the students must also fulfil the eligibility requirements prescribed by the institute.

This is a long answer type question as classified in NCERT Exemplar

(i) U_E= $\frac{1}{2}{\epsilon }_o{E}^2$

U_B= $\frac{1}{2}\frac{B^2}{{\mu }_o}$

So total energy density = U_E+ U_B= $\frac{1}{2}{\epsilon }_o{E}^2$ + $\frac{1}{2}\frac{B^2}{{\mu }_o}$

E= Eo/ $\sqrt[]{2}$  and B=Bo/ $\sqrt[]{2}$

U_av= $\frac{1}{4}{\epsilon }_o{E}^2$ + $\frac{1}{4}\frac{B^2}{{\mu }_o}$

(ii) We know Eo=cBo and c = 1/ $\sqrt[]{{\mu }_0{\epsilon }_0}$

$\frac{1}{4}\frac{B^2}{{\mu }_o}=\frac{1}{4}\frac{\frac{{Eo}^2}{c^2}}{{\mu }_o}$ = 1/4 $\epsilon oEo$ ²

U_E= U_B

NIFT Bangalore admissions for BDes courses are granted based on marks obtained in the NIFT Entrance Exam. As per the available cutoff data, the last round closing rank for BDes admissions 2024 ranged from 65 to 654 for the general category candidates belonging to All India Quota seats. In 2023, the cutoff for the General AI quota students ranged from 106 to 932.

This is a long answer type question as classified in NCERT Exemplar

(i) $\left(i\right)\int E.dl$ = ${\int }_1^{2}E.dl+{\int }_2^{3}E.dl+{\int }_3^{4}E.dl+{\int }_4^{1}E.dl$

= E_oh[sin(kz₂-wt)-sin(kz₁-gwt)]

(ii) $\int B.ds=\int B.dscos0={\int }_{z1}^{z2}{B}_0\mathrm{s}\mathrm{i}\mathrm{n}?(kz-wt)hdz$

= $\frac{-B_{o}h}{k}\cos ?\left(kz2-wt\right)\cos ?\left(kz1-wt\right)$

(iv) $?E.dl=\frac{-d\varnothing }{dt}$ =- $?B.ds$

=Eoh[sin(kz2-wt)-sin(kz1-wt)]

=- $\frac{d}{dt}[\frac{B_{yh}}{k}\cos ?\left(kz2-wt\right)-\mathrm{c}\mathrm{o}\mathrm{s}?(kz1-wt\left)\right]$

Eo=Bow/k=Byc

Eo/Bo=c

The average placement salaries and top recruiters at the top VFX colleges in Pune are tabulated below: 

Disclaimer: This information is sourced from the official website and may vary.

This is a long answer type question as classified in NCERT Exemplar

E(s,t)= ${\mu }_o{I}_o\cos ?\left(2\pi vt\right)In\left(\frac{s}{a}\right)k$

Now displacement current J_d=e_{o $\frac{dE}{dt}=\frac{{\epsilon }_{o}d}{dt}\left[{\mu }_o{I}_o\cos ?\left(2\pi vt\right)In\left(\frac{s}{a}\right)k\right]$}

= $\frac{{\mu }_o{\epsilon }_o{I}_{o}vd}{dt}\left[cos2v\pi tIn\left(\frac{s}{a}\right)k\right]$

= $\frac{v^2}{c^2}2\pi I_{o}sin2\pi vtIn\left(\frac{a}{s}\right)k$

${\frac{2\pi a}{2\lambda })}^2{I}_0=({\frac{a\pi }{\lambda })}^2{I}_0$ = $\frac{2\pi I_0}{{\lambda }_2}$ ina/s sin2 $\pi vtk$

I_d= $\int J_{d}sdsd\theta ={\int }_0^1{J}_{s}sds{\int }_0^{2\pi }d\theta$

  =( $\frac{2\pi }{\lambda }$ )^{2 $I_o{\int }_0^a\frac{a}{s}sdssin\pi vt$}

= $\frac{a^2}{2}{\left(\frac{2\pi }{\lambda }\right)}^2{I}_{o}sin2\pi vt{\int }_0^{a}In\left(\frac{a}{s}\right).d({\frac{s}{a})}^2$

After solving this we get

I_d= $\frac{a^2}{4}({\frac{2\pi }{\lambda })}^2{I}_{0}sin2\pi vt$

I_d= ${\left(\frac{2\pi a}{2\lambda }\right)}^2{I}_{o}sin2\pi vt=I_{od}sin2\pi vt$

I_od= ( ${\frac{2\pi a}{2\lambda })}^2{I}_0=({\frac{a\pi }{\lambda })}^2{I}_0$

$\frac{I_{od}}{I_o}=({\frac{a\pi }{\lambda })}^2$

In order to make a choice between BDes courses offered by NIFT Bangalore and the School of Design and Innovation, AU, students can compare the options based on significant factors such as fees and Shiksha rating. To help, presented below is a comparison between the BDes courses at NIFT Bangalore and the School of Design and Innovation, AU based on fees and ratings:

Note: The abovementioned information is as per official sources. However, it is subject to change. Hence, it is indicative.

Pursuing a VFX course from Pune colleges can be very beneficial. Students can take a look at the table below to compare the course fees that they would be required to invest in a VFX course from Pune colleges and the return that they will earn as a salary:

Disclaimer: This information is sourced from the official website and may vary.

The course fees at the government UNIPUNE colleges in Pune are given in the table below:

Disclaimer: This information is sourced from the official website and may vary.

The course fees at the private VFX colleges in Pune are given in the table below:

Disclaimer: This information is sourced from the official website and may vary.

The objections by the candidates can be submitted physically during office hours along with the supporting document to the exam authority at the following address:

Convener, RULET 2026

Department of Law, University of Rajasthan,

Jaipur-302004