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IES MCRC offers a PGDM course specialising in Pharmaceutical Management, namely PGDM-PM. The duration of this course is two years. This duration consists of six terms, of which three are in the first year and three in the second year. Moreover, on completion of the first year, the student has to undertake the Summer Internship Project.

t1/2 = 0.301 min

t = 2 min

$K=\frac{2.303}{t}\mathcal{l}og\left(\frac{Co}{Ct}\right)$

$\frac{0.693}{0.301}=\frac{2.303}{2}\mathcal{l}og\left(\frac{Co}{Ct}\right)$

$\frac{2.303\times 0.301}{0.301}=\frac{2.303}{2}\mathcal{l}og\left(\frac{Co}{Ct}\right)$

$\therefore 2=\mathcal{l}og\left(\frac{Co}{Ct}\right)$

$\frac{Co}{Ct}=10^2=100$

Ans. 100

Yes, you can take admission to Biyani Law College without an entrance test because all the admissions in the college are purely on merit basis. The selected candidates are on the basis of Class 12 or UG score depending on the course. There is no test that is needed to enter into any programme.

International students are required to obtain a Guyana Student Visa to study at RGUST , for which they are required to submit some documents mentioned below: 

Currently, there are no scholarships which are offered tocandidates who possess notable achievements in the field of arts. The students of Mahatma Jyoti Rao Phoole University are only offered scholarships based on their acdemic performance. The Mahatma Jyoti Rao Phoole University scholarships are determined based on the actual percentages scored by a candidate during their Class 12 Board exams.

Dr BR Ambedkar Center for Biomedical Research cutoff 2025 for CUET PG has been released, wherein the cutoff score for admission to M.Sc. in Biomedical Sciences was 82 for the General AI category students. Please note that the cutoff scores varied for different rounds, courses, specializations, and categories. Candidates can view the CUET PG cutoff 2025 for different categories in the table below:

In order to secure admissions in Biyani Law College, an applicant is to submit the application online and pay INR 1000 as application fee. Admission is done by merit and academic performance in the qualifying examination. Verification of the document and payment of fees must be done by shortlisted students at the end. 

Ka for C₃H₇COOH = 2 × 10^-5

$pKa=-\mathcal{l}og\left(2\times 10^{-5}\right)=5-\mathcal{l}og2$                

=5 – 0.3 = 4.7

pH of 0.2 (M) solution =

    $pH=\frac{pKa-\mathcal{l}ogC}{2}$            

$=\frac{1}{2}\left(4.7\right)-\frac{1}{2}\mathcal{l}og\left(0.2\right)$  

$pH=27\times 10^{-1}$          

$\therefore$ Ans 27

IES MCRC PGDM is offered with six specialisations. These specialisations are spread across different domains of Management. Listed below are all the specialisations offered to students to choose from:

• PGDM in Finance
• PGDM in Marketing
• PGDM in Human Resources Management
• PGDM in Operations
• PGDM in Business Analytics
• PGDM in Entrepreneurship

$m=\frac{w\times 1000}{molecularwt\times w_{solvent}}=\frac{10.2\times 1000}{176\times 150}$

$=\frac{1020\cancel{0}}{176\times 15\cancel{0}}=0.386$

$\Delta T_f=K_f\times m$

3.9 × 0.386

$\therefore x\times 10^{-1}=15.05\times 10^{-1}$

Ans =15

Candidates can find the GATE 2026 application form link on the official website of GATE 2026. For now, the link for GATE 2026 registration form is not activated yet. Candidates can also find the registration link here updated on our Shiksha page. 

The GATE 2026 registration link will remain active for a specific period of time. Therefore, aspirants are advised to fill out their application form as soon as possible. 

$B_2={\sigma }_{1s}^2{\sigma }_{1s}^{*2}{\sigma }_{2s}^2{\sigma }_{2s}^{*2}{\pi }_{2px}^1={\pi }_{2py}^1\to$ Paramagnetic

$\begin{array}{l}L{i}_2={\sigma }_{1s}^2{\sigma }_{1s}^{*2}{\sigma }_{2s}^2\to Diamagnetic\\ C_2={\sigma }_{1s}^2{\sigma }_{1s}^{*2}{\sigma }_{2s}^2{\sigma }_{2s}^{*2}{\pi }_{2px}^2\equiv {\pi }_{2py}^2\to Diamagnetic\\ C_2^{-}={\sigma }_{1s}^2{\sigma }_{1s}^{*2}{\sigma }_{2s}^2{\sigma }_{2s}^{*2}{\pi }_{2px}^2\equiv {\pi }_{2py}^2{\sigma }_{2pz}^1\to Paramagnetic\end{array}$

$O_2^{-2}={\sigma }_{1s}^2{\sigma }_{1s}^{*2}{\sigma }_{2s}^2{\sigma }_{2s}^{*2}{\sigma }_{2pz}^2{\pi }_{2px}^2\equiv {\pi }_{2py}^2{\pi }_{2px}^{*2}\equiv {\pi }_{2py}^{*2}$ Diamagnetic

$O_2^{+}={\sigma }_{1s}^2{\sigma }_{1s}^{*2}{\sigma }_{2s}^2{\sigma }_{2s}^{*2}{\sigma }_{2pz}^2{\pi }_{2px}^2\equiv {\pi }_{2py}^2{\pi }_{2px}^{*1}\equiv {\pi }_{2py}^0\to$  Paramagnetic

$H{e}_2^{+}={\sigma }_{1s}^2{\sigma }_{1s}^{*1}\to$ Paramagnetic

$\therefore$ Paramagnetic molecules are ${}_{}{}_{}^{}{}_{}^{}{}_{}^{}$ $=B_2,C_2^{-},O_2^{+},H{e}_2^{+}$

For admission to the IES MCRC PGDM course, students must ensure that they fulfil the conditions stated in the eligibility criteria. As per the criteria, students must have completed a UG degree with at least 50% marks from a recognised university. Other than this, students must have appeared for any one of the various accepted entrance exams.

As part of the RGUST admission process, international students are required to attend an interview, which is conducted after reviewing their applications. This RGUST interview is conducted, typically to assess the eligibility of the applicants, covering the three points mentioned below: 

• Student's Motivation for Studying Medicine
• Academic Background
• Communication Skills

B.C.C structure

a = 300 pm = 300 × 10^-12 m

d = 6g/cm³

z = 2

$d=\frac{Z\times M}{a^3}$            

$6=\frac{2\times A}{{\left(300\times 10^{-10}\right)}^3}=\frac{2\times A}{27\times 10^{-24}}$            

$\therefore AtomsofM$ = 3.69 × 6.022 × 10²³

= 22.22 × 10²³

the nearest integer = 22

Yes,  PGDM is available at IES MCRC. This pogramme is offered in affiliation with Mumbai University. Students who wish to enrol can check below to know more:

• Duration: Two years
• Selection: CAT/XAT/CMAT/MAT/ATMA/MAH-CET/GMAT scores
• Fees: INR 6 lakh
• Note: The above information is taken from official sources. However, it is subject to change.

There are three intakes available for International students at RGUST – January, September, and May. The students are advised to apply before these intakes. 

Below are the Rajiv Gandhi University of Science and Technology important dates and deadlines for 2025:

x      +      y    +   3z     =     xyz₃

1 mole 1 mole 0.05 mole

$\therefore n_x=1$          

  $n_y=1$              

$n_z=\frac{0.05}{3}=0.0167$ here z is limiting reagent.

$?\frac{0.05}{3}$ mole z gives 1 mole xyz₃

$\therefore$ mass of xyz₃ = n × molecular mass

=  $\frac{0.05}{3}\times \left(10+20+3\times 30\right)a.m.u.$

= 0.5 × 4 = 2g