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Ramaiah University of Applied Sciences has a good record of placements for courses like BTech, BDes, BPharma, MBBS, etc. The the highest and average package offered during Ramaiah University of Applied Sciences placements stood at INR 52 LPA and INR 6.2 LPA, respectively. The key highlights of Ramaiah University of Applied Sciences placements for the Class of 2024 are tabulated below:

There are six colleges in Chhatarpur that offers BPharm course. Shri Krishna University offers four-year BPharm and BPharm lateral entry course as well. The admission criteria, eligibility, fees, and seats vary from college to college. Mentioned below are the available college options other than SKU Chhatarpur:

• Daksh Institute of Pharmaceutical Science
• Shanti College of Pharmacy
• Khajuraho Institute of Pharmaceutical Science
• Balaji College
• Daksh Pharmacy College

Ellipse $\frac{x^2}{a^2}+\frac{y^2}{b^2}=1$ passes through the points (7, 0) & (0,  $-2\sqrt[]{6}$ )

$\therefore a^2=49\&b^2=24$

$\therefore e=\sqrt[]{1-\frac{b^2}{a^2}}=\sqrt[]{1-\frac{24}{49}}=\frac{5}{7}$

The total seats available for BPharm at Shri Krishna University is 100. Candidates are admitted to the programme as per the sanctioned seat count. Selection is done on a merit-basis. This seat intake is as per the official website/ sanctioning body. It is still subject to revision and hence, is indicative. 

A(2, 3, 9)

B(5, 2, 1)

C(1, $\lambda$ , 8)

D( $\lambda$ ,2, 3)

$\Delta =\left|\begin{array}{ccc}\hfill 3\hfill & \hfill -1\hfill & \hfill -8\hfill \\ \hfill -4\hfill & \hfill \lambda -2\hfill & \hfill 7\hfill \\ \hfill \lambda -2\hfill & \hfill -1\hfill & \hfill -6\hfill \end{array}\right|$           

    $\overrightarrow{AB}=\left(3,-1,-8\right)$

$\overrightarrow{AC}=\left(-4,\lambda -2,7\right)$            

$\overrightarrow{AD}=\left(\lambda -2,-1,-6\right)$

$\Delta =3\left[-6\lambda +12+7\right]-1\left(7\lambda -14-24\right)-8\left(4-{\left(\lambda -2\right)}^2\right)$

$=57-18\lambda \Rightarrow +38-32+8\left({\lambda }^2-4\lambda +4\right)$            

$=95-57\lambda +8{\lambda }^2$

$\Delta =0\Rightarrow {\lambda }_1{\lambda }_2=\frac{95}{8}$                       

Slope of any point P (x, y) to y = f (x) is $\frac{dy}{dx}=-k\frac{y}{x}$

$\Rightarrow \frac{dy}{y}+k\frac{dx}{x}=0$

Solving the equation the curve is xky = c

It passes (1, 2) c = 2 xky = 2 again it passes (8, 1) 8k = 2 k = $\frac{1}{3}$

$\therefore$ the equation of curve is $x^{1/3}$ y = 2 …… (i)

$\therefore \left|y\left(\frac{1}{8}\right)\right|=\left|\frac{2}{{\left(\frac{1}{8}\right)}^{1/3}}\right|=4$

Yes, a candidate can apply for admission at Xavier Institute of Social Service (XISS), Ranchi if graduation result is pending. The institute may offer them provisional admission in this case. However, the candidate must submit the marksheet and certificate of graduation once the results are declared. Only then the admission will be confirmed.

KEA facilitates one-time option entry window for the candidates for all the Rounds of counselling. Candidates who exercise the options during the option entry window can edit the choices.

x + 2y + z = 14

${\perp }^{r}linePQ:\frac{x-1}{1}=\frac{y-2}{2}=\frac{z-3}{1}=t$              

Q (1 + t, 2 + 2t, 3 + t)

x + 2y + z = 14 -> 1 + t + 4 + 4t + 3 + t = 14 Þ 6t = 6

t = 1

-> Q (2, 4, 4)

PQ = $\sqrt[]{1+4+1}=\sqrt[]{6}$  

$tan60°=\frac{PQ}{QR}\Rightarrow QR=\frac{PQ}{\sqrt[]{3}}=\sqrt[]{2}$

ar (PQR) = $\frac{1}{2}\sqrt[]{6}\cdot \sqrt[]{2}=\sqrt[]{3}$  

BBA admission at Jagannath University, Haryana is usually open till June or July 2025. However, seat allotment is on first-come, first-served basis, so early application is recommended.  After the admission window closes in July, counselling and orientation sessions for BBA students at Jagannath University typically begin in August 2025.

For getting selected in PGCM course at Xavier Institute of Social Service (XISS), Ranchi, candidates must score a minimum of 45% aggregate in graduation in the required field. Admissions to this course is merit-based. Candidates must submit the marskheets and degree certificates of graduation to apply for and confirm admission in the institute for PGCM course. 

TSAP - Thakur School of Architecture and Planning offers a full-time BArch course of five years. The total cost to complete this course amounts to INR 8.43 lakh. This amount is a combination of various fee components, including the tuition fee, caution deposit, and more. The table below showcases the entire fee breakup:

Note: The above-mentioned fee is as per the official sources. However, it is indicative and subject to change.

Yes, ICAR CUET UG scores are compulsory for admission to BSc courses at Central Agricultural University. However, all seven North Eastern States under the jurisdiction of CAU (Arunachal Pradesh, Manipur, Meghalaya,  Mizoram, Nagaland, Sikkim, Tripura) are allowed to get admitted to CAU Imphal.
Candidates can approach the respective state departments of Agriculture, Horticulture, Veterinary Science & Animal Husbandry for state Nomination.

Yes, students must also pay an admission form fee of INR 1,000, an admission fee of INR 10,000, and a registration fee of INR 1,000. In addition, there is an examination fee of INR 2,000 payable every semester.

The tuition fee for the BPharm programme at Radha Govind University is INR 3.2 Lacs in total, which is split across eight semesters at INR 40,000 each. This fee covers only tuition, and students must also consider other admission-related charges.

$A=\frac{A_0}{16}=\frac{A_0}{2^{30/t_{1/2}}}\Rightarrow 2^4=2^{30/t_{1/2}}$

$\Rightarrow \frac{A_0}{16}=\frac{A_0}{2^{30/t_{1/2}}}\Rightarrow 2^4=2^{30/t_{1/2}}$

$\Rightarrow t_{1/2}=\frac{30}{4}=7.5$ years

$f\left(x\right)=e^x.{\displaystyle \underset{0}{\overset{x}{\int }}\frac{f\text{'}\left(t\right)}{e^t}dt}$

$f\text{'}\left(x\right)=e^x.{\displaystyle \underset{0}{\overset{x}{\int }}\frac{f\text{'}\left(t\right)}{e^t}dt+e^x.\frac{f\text{'}\left(x\right)}{e^x}-\left[\left(2x-1\right).e^x+\left(x^2-x+1\right).e^x\right]}$

$\begin{array}{l}f\left(x\right)=\left(2x+1\right).e^x-2e^x+c\\ f\left(x\right)=e^x\left(2x-1\right)c=0\end{array}$

$f\left(-\frac{1}{2}\right)=\frac{-2}{\sqrt[]{e}}$

Circumcentre (D) $\equiv \left(5,\frac{\alpha }{4}\right)$  

${\left(5-\alpha \right)}^2+{\left(\frac{\alpha }{4}+2\right)}^2={\left(5-\alpha \right)}^2+{\left(\frac{\alpha }{4}-6\right)}^2...............\left(i\right)$

${\left(5-\frac{\alpha }{4}\right)}^2+{\left(\frac{\alpha }{4}+2\right)}^2....................\left(ii\right)$

 (i) -> $\frac{\alpha }{4}+2=\pm \left(\frac{\alpha }{4}-6\right)$  

(ii) -> 9 + 16 = 9 + 16

$\oplus \to x$

$\left(-\right)\to \frac{\alpha }{2}=4\Rightarrow \alpha =8$

ar   $\left(ABC\right)=24$

2S = 24

R = 5, r =   $\frac{\Delta }{s}=\frac{24}{12}=2$

The eligibility criteria for PGCM course at Xavier Institute of Social Service (XISS), Ranchi, requires the candidates to pass raduation with a minimum of 45% aggregate or pursuing Post Graduation/ MPhil or PhD (for Evening Shift) or other professionals working in the government/ private sector may also apply.