Correct Answer: Virat Kohli

Solution : The correct option is Virat Kohli.

Virat Kohli holds the record for most 150-plus runs in a test match innings as a captain. He broke the record of Don Bradman, who made eight times, and Virat Kohli made this record a total of

Correct Answer: 10

Solution : The correct answer is 10

The Rig Veda Samhita consists of 10,589 verses. Ten mandalas, or books, are made out of these. Anuvakas (lessons) and suktas (hymns) are sections within each mandala. The ten mandalas consist of 10,589 verses, 1080 suktas, and 85 anuvakas. Additionally,

Correct Answer: Assam

Solution : The correct option is Assam.

Held every year in the Indian state of Assam, the Ambubachi Mela is celebrated. In particular, the Kamakhya Temple in Guwahati, Assam, is the venue for the Ambubachi Mela. The festival, which is connected to the Kamakhya Devi Temple,

Correct Answer: 9-13 km

Solution : The correct option is 9-13 km.

During winter, the subtropical jet stream tends to be more active in the Northern Hemisphere. It is located at higher altitudes compared to the polar jet stream. The subtropical jet stream is typically around 9,000 to 13,000

Correct Answer: Fraternity

Solution : The correct option is Fraternity.

Fraternity is the attribute that emphasises the importance of treating all people as equals and not as inferiors in the Preamble of the Indian Constitution. The Preamble emphasises the fundamental values of the Indian Constitution, which are justice, liberty, equality,

Correct Answer: 10

Solution : The slant height of the cone
= $\sqrt{8^2 + 6^2}$
= $\sqrt{64+36}$
= $\sqrt{100}$
= 10 cm
The slant height of the cone = radius of sector = 10 cm
Hence, the correct answer is 10.

Correct Answer: Battle of Aliwal

Solution : The correct option is the Battle of Aliwal.

The Mughals were not involved in the Battle of Aliwal. This battle was fought on January 28. It was fought between British and Sikh forces. The British forces were led by Sir Harry Smith

Correct Answer: $-\sqrt{2}$

Solution : Given,
$\sin \theta+\cos \theta=\sqrt{2} \cos \theta$
Squaring both sides, we get
$\sin^2θ+\cos^2θ+2\sinθ\cosθ=2\cos^2θ$
⇒ $\sin^2θ−\cos^2θ+2\sinθ\cosθ=0$
Subtracting $2\sin^2θ$ both sides, we have
⇒ $−\sin^2θ−\cos^2θ+2\sinθ\cosθ=−2\sin^2θ$
⇒ $\sin^2θ+\cos^2θ−2\sinθ\cosθ=2\sin^2θ$
⇒ $(\cosθ−\sinθ)^2=2\sin^2θ$
⇒ $\cosθ−\sinθ=\sqrt2\sinθ$
⇒ $\sinθ-\cosθ=-\sqrt2\sinθ$
⇒ $\frac{\sin \theta-\cos \theta}{\sin \theta}=\frac{-\sqrt2\sinθ}{\sinθ}$
$=-\sqrt2$
Hence, the correct answer is $-\sqrt2$

Correct Answer: 180

Solution : In a row of the given table, multiply the first and second numbers and then divide by 2 to obtain the third number.

In the first row→(14 × 4) ÷ 2 = 56 ÷ 2 = 28
In the second row→(21 × 6) ÷ 2

Correct Answer: unplanned decumulation of inventory

Solution : The correct answer is unplanned decumulation of inventory.

Unplanned decumulation of inventory is the term used to describe an unanticipated drop in the product stock as a result of an increase in sales. Planned decumulation of inventories refers to the deliberate