Ask & Answer: India's Largest Education Community

 IMRT Business School BBA degree offers a variety of job options beyond merely education. It's one of the few degrees where graduates can immediately find high-paying employment in management and administration. Find below the lists fo career options after completing BBA from IMRT Business School:

Yes, fees can be an important factor that students can take into account when comparing the BBA course offered by S Jain Subodh Management Institute with other similar institutes/colleges. Drawing a comparison based on fees helps students calculate the affordability of a programme. The lower the fees, the greater the affordability. As per official sources, the total fees to pursue the course is INR 1.5 lakh.

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

19. Given f (x) = x2 sin x + 5.

At x = .

$f(\pi )={\pi }^2-sin\pi +5={\pi }^2-0+5={\pi }^2+5$

$\underset{x\to \pi }{lim}$ f (x) = $\underset{x\to \pi }{lim}$  [x2 sin x + 5]

If x = $\pi +h$ then as x, h 0, so,

$\underset{x\to \pi }{lim}$ f (x) = $\underset{x\to 0}{lim}$  [ ( + h)2 sin ( + h) + 5]

= ( + 0)2 $\underset{h\to 0}{lim}$ $\begin{array}{rr}\hfill [sin\pi cosh+cos\pi \cdot sina]& \hfill +5.\end{array}$

= 2 $\underset{h\to 0}{lim}$ sin cos h $\underset{h\to 0}{lim}$ cos sin h + 5

= x2 0 × (1) ( 1) 0 + 5.

= 2 + 5 = f (x)

So, f is continuous at x = .

No, candidate cannot pursue BBA at t IMRT Business School or any other colleges or institutes without Maths in their Class 12 exam. While the focus of a BBA degree is primarily on business management and administration, Mathematics plays a crucial role in developing analytical and problem-solving skills. Mathematics courses in a BBA programme typically cover topics such as algebra, calculus, statistics, and financial mathematics.

18. Given, g (x) = x [x].

For $n\in z,$

g (n) = n [n] = nn = 0

$\underset{x\to n^{-}}{lim}$ f (x) = $\underset{x\to n^{-}}{lim}$  (x [x]) = n [n 1] = n + 1 = 1

$\underset{x\to n^{+}}{lim}$ g (x) = $\underset{x\to n^{+}}{lim}$ x [x] = n [n] = 0

So,  $\underset{x\to n^{-}}{lim}$ g (x) $\cancel{=}$ $\underset{x\to n^{+}}{lim}$ g (x).

g (x) is d is continuous at all x $\in z.$

No, ISC exams do not require the use of NCERT books. Some students, however, may find NCERT books helpful for understanding concepts.

More than 100 seats are available for BA in Psychology programme at ASB, Noida. The number includes the seat intake of both BA (General) and the BA (International) course. At Asian School of Business, Noida seats for Psychology under graduate programme are filled with its in-house entrance exam. 

17. Given, f (x) = $\{\begin{array}{cc}\hfill \lambda \left(x^2-2x\right)\hfill & \hfill if x\left|?\right|0\hfill \\ \hfill 4x+1\hfill & \hfill if x>0.\hfill \end{array}$

For continuity at x = 0,

$\underset{x\to 0^{-}}{lim}$ f (x) = $\underset{x\to 0^{+}}{lim}$ f (x) = f (0).

$\underset{x\to 0^{-}}{lim}$ $\lambda \left(x^2-2x\right)$ = $\underset{x\to 0^{+}}{lim}$ 4x + 1 = $\lambda \left(0^2-2.0\right)$

0 = 1 = 0 which is not true

Hence, f is not continuous for any value of $\lambda .$

For x = 1,

$\underset{x\to 1}{lim}$ f (x) = f (1).

$\underset{x\to 1}{lim}$ 4x + 1 = 4 (1) + 1

$\Rightarrow$ 4 + 1 = 4 + 1

$\Rightarrow$ 5 = 5.

So, f is continuous at x = 1 value of $\lambda$

Yes, candidates can pursue BBA at IMRT Business School after completing Class 12. Candidates must make sure to have complted Class 12 from a recognised board. BBA course is a three-year degree course that provides a solid foundation in various aspects of business, such as accounting, marketing, finance, human resources, and entrepreneurship. Candidates must make sure to have a minimum 50% aggregate in their Class 12 exam. 

16. Given, f (x) = $\{\begin{array}{ll}ax+1, if x\le 3\hfill & bx+3, if x>3\hfill \end{array}$ is continuous at x = 3

So, f (3) = 3a + 1

L.H.L = $\underset{x\to 3^{-}}{lim}$ f (x) = $\underset{x\to 3^{-}}{lim}$ ax + 1 = 3a + 1

R.H.L = $\underset{x\to 3^{+}}{lim}$ f (x) = $\underset{x\to 3^{+}}{lim}$ b x + 3 = 3b + 3

for continuity at x = 3,

L.H.L = R.H.L. = f (3)

$\Rightarrow$ 3a + 1 = 3 + 3 = 3a + 1

So, 3a + 1 = 3b + 3

3a = 3b + 3 1

3a = 3b + 2.

a = b + $\frac{2}{3}.$

Check below to know the eligibility and selection criteria: 

15. Given, f(x) = $\{\begin{array}{ccc}\hfill -2,\hfill & \hfill if x\le -1\hfill & \hfill 2x,\hfill \\ \hfill if -1<x\le 1\hfill & \hfill 2,\hfill & \hfill if x>1.\hfill \end{array}$

For x = c < 1,

f(c) = 2

$\underset{x\to c}{lim}$ f(x) = $\underset{x\to c}{lim}$ ( 2) = 2 = f(c)

So, f is continuous at x< 1.

For x = c > 1,

f(c) = 2

$\underset{x\to c}{lim}$ f(x) = $\underset{x\to c}{lim}$ . 2 = 2 = f(c)

So, f is continuous at x $\left|>\right|$ 1.

For x = 1,

L.H.L. = $\underset{x\to -1^{-}}{lim}$ f(x) = $\underset{x\to -1^{-}}{lim}$ 2 = 2

R.H.L. = $\underset{x\to -1^{+}}{lim}$ f(x) = $\underset{x\to -1^{+}}{lim}$ . 2x = 2 ( 1) = 2

and f( 1) = 2

So, L.H.L. = R.H.L. = f( 1)

∴f is continuous at x = 1.

For x = 1,

L.H.L. = $\underset{x\to 1^{-}}{lim}$ f(x) = $\underset{x\to 1^{-}}{lim}$ . 2x = 2.1 = 2

R.H.L. = $\underset{x\to 1^{+}}{lim}$ f(x) = $\underset{x\to 1^{+}}{lim}$ . 2 = 2.

f(1) = 2

f(1) = L.H.L = R.H.L.

So, f is continuous at x = 1.

In order to get admission to BA in Psychology program at Asian School of Business, students must have passed Class 12 or equivalent from a recognised board as per the minimum eligibility criteria for this course. For the next step, students must appear and qualify for the ASET exam with a valid score. This is a common entrance exam conducted at the institute for the selection of eligible candidates. 

There are several factors that candidates can consider while comparing the B.Ed course of KJ Somaiya College of Education with other colleges and institutes. Firstly, candidates are suggested to identify their concern; for example, if fees are the concern, then candidates must compare the colleges on the basis of their fee structure and affordability. In the same way, candidates can compare the colleges and institutions on the basis of various factors: 

• Shiksha Rating
• Location
• Seats
• Cutoff
• Admission Criteria, etc. 

For BBA admission at IMRT Business School, entrance exam is not required. Admission to the BBA course is subject to valid score in the last qualifying exam, i.e., Class 12 from a recognised board. Eligible candidates can apply directly on the official website of the affiliated colleges under IMRT. However, the university might consider the exam score of CUET for BBA course.