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y = x² + 4

x² = y – 4

y = 4x – 1

$PQ=\frac{\left|4\times \frac{1}{2}t-\frac{1}{4}{t}^2\right|-4-1}{\sqrt[]{17}}$           

$p=\frac{\left|t^2-8t-2\right|}{4\sqrt[]{17}}$          

$\frac{dp}{dt}=\frac{1}{4\sqrt[]{17}}$           (2t – 8) for maximum / minimum, $\frac{dp}{dt}=0\Rightarrow t=4$  

$also\frac{d^{2}p}{d{t}^2}>0att=4$           

Hence the closest point becomes at t = 4 is (2, 8)

To apply for admission to St Edmunds College Shillong candidates can follow the steps below

Step 1: Login to the official college website (sec.edu.in).

Step 2: Click on Admission.

Step 3: Login/Register.

Step 4: Fill in any necessary details.

Step 5: Upload CUET (UG/PG) Results.

Step 6: Choose preferred major subjects.

Step 7: Pay application fees.

Candidates who have not appeared for the CUET exam may still register on the official college website and give the College Entrance test for any remaining seats in their preferred course.

Kindly consider the following figure

A candidate can apply for multiple courses through one application form during St Edmunds College Shillong course admissions. On the online admissions portal of St Edmunds College, candidates are offered up to four choices when picking the candidates preferences for major subjects. Candidates who receive admissions in St Edmunds are also given a choice of minor subject from a list.

Kindly consider the following figure

Linear (180°)

  $\left|\begin{array}{cc}\hfill f\left(X\right)\hfill & \hfill f\text{'}\left(x\right)\hfill \\ \hfill f\text{'}\left(x\right)\hfill & \hfill f\text{'}\text{'}\left(x\right)\hfill \end{array}\right|=0$         

$f\left(x\right)f\text{'}\text{'}\left(x\right)=f\text{'}\left(x\right)f\text{'}\left(x\right)$

$\frac{f\text{'}\text{'}\left(x\right)}{f\text{'}\left(x\right)}=\frac{f\text{'}\left(x\right)}{f\left(x\right)},$ Integrating on both sides

$\frac{f\text{'}\left(x\right)}{f\left(x\right)}=2,$ again integrating on both side

ln f(x) = 2^X + k

f(x) = e^{2x + k}

f(0) = e^k = e^k = 1-> k = 0

$\therefore f\left(x\right)=e^{2x}\left[\therefore e=2.718\right]$           

$\therefore e^2\in \left(6,9\right)$           

For BTech / BE admissions in 2025, Adichunchanagiri University considers scores from the ACU entrance test, COMEDK UGET, and KCET. Each exam has its own registration and result timelines. COMEDK UGET timeline is generally scheduled between February (registration) to July-August (seat allotment).

Yes, scholarships are available for both meritorious and needy students at St Edmunds College Meghalaya. These scholarships/prizes have been setup by the College and various Government bodies to encourage students. Scholarships available at St Edmunds College include Free Studentship, State Merit Scholarship, Coal India Rajiv Gandhi Scholarship, North Eastern Council Stipend and Book Grant, etc.

A comparison of Aalto University and Helsinki University Finland is given below: 

The application dates for St Edmunds College Meghalaya admission can vary depending on the course. For the academic year of 2025, UG course admissions began on March 10, 2025 and the last date to apply is August 23, 2025. Candidates must submit their Class 10 & 12 and CUET marksheets before this date and apply on the college admissions portal.

Yes, St Edmunds College Shillong, currently does offer one form of direct admission in its programmes. Candidates of the Congregation of Christian Brothers, other Catholic Religious Congregations, and Seminarians will be given direct admission into St Edmunds College if they also fulfil the course-specific eligibility requirements. Other candidates must either appear for the CUET (UG/PG) or the College Entrance test, with students who appear for CUET being given first preference.

COMEDK UGET registration for Adichunchanagiri University BTech / BE admissions typically begins in February. Followed by the COMEDK UGET entrance exam in May. The results are announced by July and seat allotment takes place soon after.

To enroll in the BSW programme of St Edmunds College Meghalaya, a candidate must follow the steps below:

Step 1: Log in to the official college website (sec.edu.in).

Step 2: Click on Admission.

Step 3: Login/Register.

Step 4: Fill in any necessary details.

Step 5: Upload CUET (UG/PG) Results

Step 6: Choose BSW as the preferred major subject

Step 7: Pay application fees

Candidates who have not appeared for the CUET exam may still register on the official college website and give the College Entrance test for any remaining seats in their preferred course.

Li -> Crimson Red

Na -> Yellow

Rb -> Red violet

Cs -> Blue

VIBGYOR

Wavelength

Red violet > Crimson Red >   Yellow   >   Blue

      $\downarrow$                           $\downarrow$             $\downarrow$             $\downarrow$           

780 nm             670.8 nm     589.2 nm    455.5 nm

$\sim \left(\sim p\wedge \left(p\vee q\right)\right)=pV\left(\sim p\wedge \sim q\right)$

$\begin{array}{l}=\left(pv\sim p\right)\wedge \left(pv\sim q\right)\\ =pv\sim q\end{array}$

To enroll in the BSW programme of St Edmunds College Meghalaya, a candidate must follow the steps below:

Step 1: Log in to the official college website (sec.edu.in).

Step 2: Click on Admission.

Step 3: Login/Register.

Step 4: Fill in any necessary details.

Step 5: Upload CUET (UG/PG) Results

Step 6: Choose BSW as the preferred major subject

Step 7: Pay application fees

Candidates who have not appeared for the CUET exam may still register on the official college website and give the College Entrance test for any remaining seats in their preferred course.

St Edmunds College Shillong, offers a variety of courses with 20 UG-level courses. These courses are divided over 5 streams of Science, Arts, Commerce, Social Work and Computer Applications. Furthermore, St Edmunds College also offers a Master's level course in Social Work. Students are also given a choice of subjects to minor in alongside their major subject.

According to Bohr’s theory,

$K.E.=13.6\frac{z^2}{n^2}$ frequency $\left(\upsilon \right)$ of revolution of electron $\propto \frac{z^2}{n^3}$

  $v=2.18\times 10^6\frac{z}{n}$          

$F=\frac{k{q}_1{q}_2}{r^2}=\frac{Kz{e}^2}{r^2}\left(r\propto \frac{n^2}{z}\right)$       

$F\propto \frac{z^3}{n^4}$         

No, a candidate may only join one programme of St Edmunds College Shillong at a time. This is because, according to the UGC, A student can only pursue one Physical/Full-Time course at a time. Moreover, St Edmunds only offers courses in Physical/Full-Time modes with no distance or open-learning modes available.