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Yeah you can get ECE in NIT Mizoram and EEE in NIT Nagaland, and CSE in IIIT Manipur. The best option I can recommend here is ECE from NIT Mizoram.

To find the direction in vector subtraction, let's consider (A – B).  We have to use vector addition by rewriting it as A + (–B). Then, this negative vector (–B) will have the same magnitude as B. Only that it will point in the opposite direction. Then we will use the head-to-tail method. Following that, we will place the tail of (–B) at the head of A. The resultant vector from the tail of A to the head of –B will give us both the magnitude and direction of A – B.

The graphical method using the head-to-tail or parallelogram laws only helps in visualising vectors and their resultants. But, it has limited accuracy. Because they cannot be precise when you consider the scale and angles. That's why it is important to use vector addition using the analytical method. That involves combining vector components. The graphical approach is primarily for conceptual understanding.

Georgetown University offers a large variety of scholarships for its Indian students. The university scholarships attracts international students the most. Moreover, the following scholarships are offered to Indian students at Georgetown University :

• Fulbright-Nehru Master's Fellowship
• Inlaks Shivdasani Foundation Scholarship
• Rotary Foundation Global Grant Scholarship
• Hubert H. Humphrey Fellowship
• AAUW International Fellowship (Women only)

Scalar quantities only have magnitude, which makes sense to combine using ordinary algebra. But vector quantities have both magnitude and direction. Due to this directional aspect, vectors must obey special rules of vector algebra. Vectors have to specifically follow the triangle law or the parallelogram law of addition to be represented in the graph format. These graphical methods account for both magnitude and direction. This makes sure that the resultant vector accurately reflects the combined effect of the individual vectors. If we apply ordinary algebra, we won't be able to know the directional information.

Absolutely! Entrepreneurship after BBA is a very good and increasingly popular Career path these days. The course covers many subjects such as business communication, startup management, business ethics and financial accounting that are all important for launching your own business.
Many BBA colleges also support startup incubation and entrepreneurship cells. If you have a solid business idea and are ready to take calculated risks then BBA will provide you with the foundation to build and run your own venture successfully.

Georgetown University offers a lively and diverse campus community that combines the professional and cultural opportunities of Washington, DC, with a conventional college environment.  With more than 300 student clubs and organizations, a schedule full of social, cultural, and academic events, and a close-knit community, the university is well-known.

BBA students should aim for internships in areas which are mentioned below:

• Marketing & Social Media
• Finance & Accounting
• Human Resources
• Operations & Supply Chain
• Sales & Business Development

These internships not only help BBA graduates in resume building but also provide valuable real world exposure, making you job-ready after graduation. Many companies offer pre-placement offers (PPOs) to their high performing interns.

When it comes to the Shiksha Popularity Rankings for RMIT, it ranks #195 in the World and #13 in Australia. Whereas if we talk about the RMIT Placements it has been rated 3.3 for Internships, 4.2 for Part time work, 3.5 for Post study jobs, and 3.3 for Value for money. Overall RMIT has been rated a 3.9 on a scale of 5, suggesting that studying at this university is worthwhile.

RMIT University is one of the oldest universities in the Australia. With rich alumni network that include 540,000+ alumni memebers all over the word. RMIT alumni network include innovators mentors, leaders, etc. Some of the popular notable alumni who attended RMIT University include James Wan, Leigh Whannell, Gillian Chung, etc.

$e=\frac{5}{4}$

$b^2=a^2\left(e^2-1\right)$

$\Rightarrow b=\frac{3a}{4}$

$p\left(\frac{8}{\sqrt[]{5}},\frac{12}{5}\right)$

$\frac{x^2}{a^2}-\frac{y^2}{b^2}=1$

$\Rightarrow \frac{64}{5a^2}-\frac{144}{25b^2}=1$

$\Rightarrow \frac{\sqrt[]{5}x}{3}+\frac{5}{8}y=\frac{8}{3}+\frac{3}{2}=\frac{25}{6}$

$f\left(x\right)=\left|\left(x-1\right)\left(x+1\right)\left(x-3\right)\right|+x-3$  

For    $x\in \left[-1,1\right]\cup \left[3,\infty \right)$

y = x² (x – 3)

  $\frac{dy}{dx}=2x\left(x-3\right)+x^2=3x^2-6x=3x\left(x-2\right)$

Number of max = 2

Number of min = 1

$a\in \left\{1,2,3,....,9\right\}$  

  $b\in \left\{0,1,2,...,9\right\}$              

9 × 9 = 81

81 + 81 + 81 = 243