QUES: Other religions that form a small percentage are Buddhism and Sikhism. The Lahaulis of Lahaul and Spiti region are mainly Buddhists. Sikhs mostly live in towns and cities and constitute 1.16% of the state population. For example, they form 10% of the population in Una District adjoining the state of Punjab and 17% in Shimla, the state capital. The Buddhists constitute 1.15% are mainly natives and tribals from Lahaul and Spiti, where they form majority of 60% and Kinnaur where they form 40%, however the bulk are refugees from Tibet. The Muslims constitute slightly 2.18% of the population of Himachal Pradesh.
Where do Muslims mainly live in?

ANS: unanswerable

QUES: In 2008, the main media were owned by the government, but many more privately run forms of media were being created. There is one government-owned television station and around 10 small private television channels.
Who controlled the media in the Congo in 2008

ANS: the government

QUES: In 1948, the point-contact transistor was independently invented by German physicists Herbert Matare and Heinrich Welker while working at the Compagnie des Freins et Signaux, a Westinghouse subsidiary located in Paris. Matare had previous experience in developing crystal rectifiers from silicon and germanium in the German radar effort during World War II. Using this knowledge, he began researching the phenomenon of "interference" in 1947. By June 1948, witnessing currents flowing through point-contacts, Matare produced consistent results using samples of germanium produced by Welker, similar to what Bardeen and Brattain had accomplished earlier in December 1947. Realizing that Bell Labs' scientists had already invented the transistor before them, the company rushed to get its "transistron" into production for amplified use in France's telephone network.
Where were the "transistrons" produced?

ANS: unanswerable

QUES: Two groups G and H are called isomorphic if there exist group homomorphisms a: G H and b: H G, such that applying the two functions one after another in each of the two possible orders gives the identity functions of G and H. That is, a(b(h)) = h and b(a(g)) = g for any g in G and h in H. From an abstract point of view, isomorphic groups carry the same information. For example, proving that g g = 1G for some element g of G is equivalent to proving that a(g) a(g) = 1H, because applying a to the first equality yields the second, and applying b to the second gives back the first.
What similar element do isomorphic groups carry?

ANS:
isomorphic groups