The problem: Answer a question about this article:
In the language of the Noble Eightfold Path, samyaksamadhi is "right concentration". The primary means of cultivating samadhi is meditation. Upon development of samadhi, one's mind becomes purified of defilement, calm, tranquil, and luminous.
What does the word samyaksamadhi mean?
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The answer: right concentration

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Hyacinth or Hyacinthus was one of Apollo's male lovers. He was a Spartan prince, beautiful and athletic. The pair was practicing throwing the discus when a discus thrown by Apollo was blown off course by the jealous Zephyrus and struck Hyacinthus in the head, killing him instantly. Apollo is said to be filled with grief: out of Hyacinthus' blood, Apollo created a flower named after him as a memorial to his death, and his tears stained the flower petals with the interjection , meaning alas. The Festival of Hyacinthus was a celebration of Sparta.
What item did Apollo create and name after his lover?
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The answer: flower

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Lighthouse Point Park, a public beach run by the city, was a popular tourist destination during the Roaring Twenties, attracting luminaries of the period such as Babe Ruth and Ty Cobb. The park remains popular among New Haveners, and is home to the Five Mile Point Lighthouse, constructed in 1847, and the Lighthouse Point Carousel, constructed in 1916. Five Mile Point Light was decommissioned in 1877 following the construction of Southwest Ledge Light at the entrance of the harbor, which remains in service to this day. Both of the lighthouses and the carousel are listed on the National Register of Historic Places.
What popular tourist site was particularly active during the 20s?
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The answer: Lighthouse Point Park

The problem: Answer a question about this article:
Quotient groups and subgroups together form a way of describing every group by its presentation: any group is the quotient of the free group over the generators of the group, quotiented by the subgroup of relations. The dihedral group D4, for example, can be generated by two elements r and f (for example, r = r1, the right rotation and f = fv the vertical (or any other) reflection), which means that every symmetry of the square is a finite composition of these two symmetries or their inverses. Together with the relations
What group can be the quotient of the free group over the generators of the group?
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The answer:
any group