Correct Answer: Sachet

Solution : The correct answer is sachet.

In 2016, the RBI established the Sachet platform to combat unlawful money collecting. Sachet is an integration for Sahyog Sahayata Sampark, which translates to " cooperation, assistance and contact" in Hindi. The Sachet site allows the public to learn about organisations authorised to collect deposits, file complaints and exchange information about unlawful deposit acceptance. The platform also aids in improving collaboration between regulators and state government departments.

Correct Answer: $54$

Solution :
In $\Delta \mathrm{ABC}$,
Given that $\angle \mathrm{BAE} = 30^{\circ}$
⇒ $\angle \mathrm{DAE = \angle BAE} = 30^{\circ}$  ($\mathrm{AE}$ is the bisector of $\angle \mathrm{BAD}$)
Now, $\angle \mathrm{BAD = \angle BAE + \angle DAE}$
⇒ $\angle \mathrm{BAD} = 30^{\circ} + 30^{\circ}$
⇒ $\angle \mathrm{BAD} = 60^{\circ}$
Also, $\angle \mathrm{CAD = \angle BAD} = 60^{\circ}$  ( $ \mathrm{AD}$ is the bisector of $\angle \mathrm{BAC}$)
⇒ $\angle \mathrm{CAE = \angle CAD + \angle DAE} = 60^{\circ} + 30^{\circ}$
In $\Delta \mathrm{CAE}$,
⇒ $\angle \mathrm{ CAE }= 90^{\circ}$
$\angle \mathrm{CAE} = 90^{\circ}$
$ \mathrm{AE} = 9 \;\mathrm{cm}$
$ \mathrm{EC} = 15 \;\mathrm{cm}$
⇒ $ \mathrm{AC} = \sqrt{15^2 - 9^2} = \sqrt{225 - 81} = 12\;\mathrm{cm}$
So, the area of $\Delta \mathrm{CAE}=\frac{1}{2} \times \mathrm{AE \times AC} = \frac{1}{2} \times 9 \times 12 = 54\;\mathrm{cm^2}$
Hence, the correct answer is $54$.

Correct Answer: It is earning more income from its foreign investments than it is paying out

Solution : The correct answer is (d) It is earning more income from its foreign investments than it is paying out.

When a country experiences a surplus in its capital account, it means that the country is receiving more income from its foreign investments than it is paying out. The capital account records capital flows, which include investments, loans, and changes in a country's foreign assets and liabilities.

A surplus in the capital account suggests that the country is earning more income from its investments abroad, such as dividends, interest, or profits, than it is paying out to foreign investors who have invested in the country. This can indicate that the country's investments abroad are yielding positive returns.

Correct Answer: Universal faith

Solution : The correct option is Universal faith.

Mughal emperor Akbar established the Din-i Ilahi religion in the late 16th century. The idea of a universal faith was the central premise of Din-i Ilahi. Akbar sought to establish a religion that would unite his people practising different religions, including Islam, Hinduism, Christianity, and Jainism.

Hello aspirant,

The NTSE Delhi registration form 2023 is made available by the Directorate of Education. The edudel.nic.in official website will host the NTSE Delhi 2023 form. The filled-out NTSE Delhi 2023 application form and admit card must be submitted by students to the head of the school after downloading the documents.

To get complete syllabus, please visit the following link.

https://school.careers360.com/articles/ntse-delhi

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Hello aspirant,

The online application for the NTSE is released by the Exam Regulatory Authority, Uttar Pradesh. The online application for the NTSE UP 2023 will be accessible at examregulatoryauthorityup.in. Students in Class 10 in UP who are enrolled in their respective schools are eligible to take the NTSE Uttar Pradesh 2023 exam.

To get the complete information, you can visit our site by clicking on the link given below.

https://school.careers360.com/articles/ntse-uttar-pradesh

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Hope this information helps you.