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Merit-based calls or profile-cum-merit calls will be used in the IRMA 2024 selection process. Those who meet the minimal requirements for eligibility will receive an invitation to apply for the IRMA 2024 selection process. The creation of the final merit list will be based on the candidate's overall
In India, horticulture is offered at several levels, including degree, diploma, and certificate. India has six colleges that offer horticulture; these are divided into public and private universities based on ownership. Bangalore offers a wide range of specializations for horticulture, including biotechnology, chemistry, and mathematics.
Some of the
Question : Authorised share capital is also known as:
Option 1: Called up Capital
Option 2: Issued Capital
Option 3: Reserve Capital
Option 4: Nominal Capital
Correct Answer: Nominal Capital
Solution : The amount of share capital that a company may at any time raise by issuing new shares is known as authorised capital, sometimes known as nominal capital, and it is specified in the Memorandum of Association (MOA). A company is not permitted to issue
Yes as per the Information Bulletin by NTA. Senior Secondary School Examination conducted by the National Institute of Open Schooling with a minimum of five subjects. will be eligible to write an exam for JEE Mains. But to sit for JEE Advanced exam, only top 2.5 lakhs students will get
Question : If $xy(x+y)=m$, then the value of $(x^3+y^3+3m)$ is:
Option 1: $\frac{m^3}{xy}$
Option 2: $\frac{m^3}{(x+y)^3}$
Option 3: $\frac{m^3}{x^3y^3}$
Option 4: $mx^3y^3$
Correct Answer: $\frac{m^3}{x^3y^3}$
Solution : Given: $xy(x+y)=m$ We know that the algebraic identity is $(x+y)^3=x^3+y^3+3xy(x+y)$. $xy(x+y)=m$ ⇒ $(x+y)=\frac{m}{xy}$ Take the cube on both sides of the above equation, we get, $(x+y)^3=(\frac{m}{xy})^3$ ⇒ $x^3+y^3+3xy(x+y)=\frac{m^3}{x^3y^3}$ Substitute the value of $xy(x+y)=m$ in above equation, we get, $x^3+y^3+3m=\frac{m^3}{x^3y^3}$ Hence, the correct answer is $\frac{m^3}{x^3y^3}$.
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