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Transferring directly from BBA (Hons.) to a BBA LLB integrated course may not be straightforward, as these programs typically require admission at the beginning of the course. However, you can explore options like applying for a fresh admission to a BBA LLB program in the next academic year or pursuing
Question : How many spherical balls of radius 6 cm can be made by melting a hemisphere of radius 24 cm?
Option 1: 64
Option 2: 96
Option 3: 32
Option 4: 24
Correct Answer: 32
Solution : Given: A spherical ball of radius 6 cm and a hemisphere of radius 24 cm. The volume of the sphere = $\frac{4}{3}\pi r^3$ The volume of the hemisphere = $\frac{2}{3}\pi r^3$, where $r$ is the radius. Let $x$ be the spherical balls made. According to
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MBA in HR has very high scope in present and even in the future. The average starting salary of an MBA graduate in HR ranges from 4 LPA to 10 LPA; if you're doing your MBA from top colleges like IIMs, it can go as high as 35
Question : If $\frac{2+a}{a}+\frac{2+b}{b}+\frac{2+c}{c}=4$, then the value of $\frac{ab+bc+ca}{abc}$ is:
Option 1: $2$
Option 2: $1$
Option 3: $0$
Option 4: $\frac{1}{2}$
Correct Answer: $\frac{1}{2}$
Solution : Given that $\frac{2+a}{a}+\frac{2+b}{b}+\frac{2+c}{c}=4$, we can rewrite this equation as: $⇒\frac{2}{a}+1+\frac{2}{b}+1+\frac{2}{c}+1=4$ Simplifying, we get: $⇒\frac{2}{a}+\frac{2}{b}+\frac{2}{c}=1$ Multiplying through by $abc$, we get: $⇒2bc+2ac+2ab=abc$ Rearranging terms, we get: $⇒abc=2(ab+bc+ca)$ $\therefore\frac{ab+bc+ca}{abc}=\frac{1}{2}$ Hence, the correct answer is $\frac{1}{2}$.
Question : Select the most appropriate option to fill in the blank. I lost my purse ____________between my house and the metro station.
Option 1: there
Option 2: Somewhere
Option 3: anywhere
Option 4: wherever
Correct Answer: Somewhere
Solution : The second option is the correct choice.
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