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No, the exam admit card will not work during tghe counselling. Aspirants will have to download the VTUEEE counselling call letter by visiting the official website or by using the link available on this page.

Candidates can participate in the VTUEEE counselling through the official website. Aspirants who qualify for the exam will only be able to participate in the counselling.

As of now the VTUEEE exam dates are not out, however, can expect the counselling to start after the results are declared.

To shortlist candidates for the courses, the exam body conducts the VTUEEE counselling in two phases i.e. Phase I and Phase II.

The exam body Vel Tech Rangarajan Dr Sagunthala R and D Institute of Science and Technology conducts the VTUEEE counselling. The cousnselling is done after the results are declared.

Before taking admission to the university, students must take care of all the costs that they must incur while studying at Harvard University. Students looking for accommodation at university owned residential halls can expect the annual cost of living to be around INR 35-40 L. This includes various costs such as food, utilities, room rent, transportation, etc. 
 
The cost may vary depending on the standard of living students pursue in Cambridge. 

As per the latest employment data made available by the institute, the median salary earned by Ed.M. graduates at Harvard Education School graduates is USD 70,000 (INR 61.17 L). While Ph.D. graduates earn an even higher median salary of USD 79,500 (INR 69.47 L). 

Candidates will be selected for SPSAT admissions based on rank in exam, course preference and seat availability. Admission is done on the basis of exam score. Candidates can confirm seat by paying admission fees. 

SPSAT 2025 counselling will be held online by the authorities of Sir Padampat Singhania University. SPSAT counselling dates will be announced soon after the results are out. The counselling dates will be announced on the official website. 

The acceptance rate of Harvard University is around 3.4%, which shows that the admission to the university is very selective and only accepts highly qualified candidates. 
 
Interested candidates must perform really well in past academics & entrance exams to have a chance of admission to the university. 

SPSAT 2026 counselling dates have not been announced. The process will commence after the results are declared online. SPSAT counselling will be held online. 

$C_1=1\mu F{V}_1=100V?U_1=\frac{1}{2}\times 1\times {10}^{-6}\times {\left(100\right)}^2=5\times {10}^{-3}J$  

$C_2=1\mu F$ , common potential $V=\frac{C_1{V}_1}{C_1{C}_2}=\frac{100}{2}=50V$

Final electrostatic energy stored in both the capacitors.

$=\frac{1}{2}\left(C_1+C_2\right)V^2=\frac{1}{2}\times 2\times {\left(50\right)}^2\times {10}^{-6}$

$=2.5\times {10}^{-3}J$

$Energylost=2.5\times {10}^{-3}$

$\%lossofenergy=\frac{2.5\times {10}^{-3}}{5\times {10}^{-3}}\times 100$

$=50\%$

The examples of the probability include - flipping a coin, rolling a die, drawing a card from a deck, and picking a ball from a bag.

When wire is stretched uniformly

$R\propto \mathcal{R}$

$\frac{R}{R^{\text{'}}}={\left(\frac{l}{nl}\right)}^2=\frac{1}{n^2}$  

$R^{\text{'}}=n^{2}R$

When this elongated wire is cut into 5 parts, resistance of each part  

Effective resistance between A and C $=\frac{n^{2}R}{5}$  

There are various applications of the probability in the real life. It is used to take informed decisions and risks in the following areas - insurance, weather forecasting, finance, business, sports, computer Science and gaming.

There are two basic rules for finding the Probability of two events A and B - Multiplication Rule and Addition Rule. 

There are four types of probability - Classical, Empirical, Subjective, and Axiomatic Probability. The classical probability is based on the logical and known outcomes, Empirical are based on data from actual experiments, and subjective is based on intuition, personal opinion, or experience.

Probability in Maths is used to calculate how an event is likely to occur. It is measured by dividing the favorable outcomes number by the number of possible outcomes. It is expressed from 0% to 100% or by either 0 (impossible) or 1 (certain).

Given   $F\propto \frac{1}{r^n}$

$m{\omega }^{2}R=\frac{K}{R^n}$

$?\frac{m.4{\pi }^{2}R}{T^2}=\frac{K}{R^n}$

$?T^2\propto R^{n+1}$

$T\propto R^{\frac{n+1}{2}}$