Match the following:
List-I (Towns)
List-II (Specialisation)
A. Alibag 1. Fishing centre
B. Balapur 2. Holiday resort
C. Nhava Sheva 3. Petro-chemical cplx
D. Ratnagiri 4. Port

A - 1, B - 3, C - 2, D - 4

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A - 2, B - 3, C - 4, D - 1

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A - 3, B - 4, C - 2, D - 1

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A - 2, B - 1, C - 4, D - 3

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Solution

The correct option is B A - 2, B - 3, C - 4, D - 1
Along the impressive coastline of the Arabian Sea, Alibaug is a beautiful coastal town that contains a variety of lovely beaches. Since it is situated almost 95 km away from Mumbai, it is well-known for catamaran rides to the Gateway of India, Mumbai, and other holiday activities.
Balapur Fort is a Mughal stronghold in the town of Balapur in the Akola district of India. Construction on the fort was happening by Mirza Azam Shah, the son of Emperor Aurangzeb and it was completed by Ismaeel Khan, the Nawab of Elichpur in 1757.
Jawaharlal Nehru Port, also known as Nhava Sheva port, is the major container haven in India. East of Mumbai, in the state of Maharashtra, JNPT handles the mainstream of India's containerized trade and is the central point of long-haul calls to and from the up-and-coming market economy.
Ratnagiri has a varied range of tourist attraction in the form of monuments, temples, and beaches. The beaches of this district are the most established ones and some of the famous sandpaper trail are Pawas Beach, Ganeshghule Beach, Ganpatipule Beach, etc.

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List I	List II
I. $\int_{- 1}^{1} x \| x \| d x$	(a) $\frac{π}{2}$
II. $\int_{0}^{\frac{π}{2}} (1 + log (\frac{4 + 3 sin x}{4 + 3 cos x})) d x$	(b) $\int_{0}^{\frac{a}{2}} f (x) d x$
III. $\int_{0}^{a} f (x) d x$	(c) $\int_{0}^{a} [f (x) + f (- x)] d x$
IV. $\int_{- a}^{a} f (x) d x$	(d) $0$
	(e) $\int_{0}^{a} f (a - x) d x$

I_{1} = \int_{0}^{1} 2^{x^{2}} d x, I_{2} = \int_{0}^{1} 2^{x^{3}} d x, I_{3} = \int_{1}^{2} 2^{x^{2}} d x

I_{4} = \int_{1}^{2} 2^{x^{3}} d x

I_{1} = \int_{0}^{\frac{π}{4}} x^{2008} (t a n x)^{2008} d x, I_{2} = \int_{0}^{\frac{π}{4}} x^{2009} (t a n x)^{2009} d x a n d I_{3} = \int_{0}^{\frac{π}{4}} x^{2010} (t a n x)^{2010} d x

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