In a game, exactly six inverted caps stand side
by side in a straight line, and each has exactly one paper
hidden under
it. The caps are numbered consecutively 1 through 6. Each of the papers is painted
a single solid color. The colors of the papers are gold, mauve, olive, pink,
silver, and white. The papers have been
hidden under the caps in a manner that conforms to the following conditions:
01. Which of the following could be the colors
of the papers under the caps, in order from 1 through 6?
(A) Gold, white, mauve, silver, pink, olive
(B) Mauve, gold, pink, silver, olive, white
(C) Mauve, silver, pink, white, gold., olive
(D) Olive, white, silver, mauve, gold, pink
02. If the mauve paper is under cap 4, the
silver paper must be under cap
03.
A paper of which of the following colors could be under cap 6?
04.
If the pink paper is under cap 4, the olive paper must be under cap
05. Which of the following must be true?
(A) The gold paper is under a lower-numbered
cap than the white paper.
(B) The olive paper is under a lower-numbered
cap than the gold paper.
(C) The pink paper is under a lower-numbered
cap than the gold paper.
(D) The pink paper is under a lower-numbered
cap than the silver paper.
(E) The silver
paper is under a lower-numbered cap than the white paper.
06. If the olive paper is under cap 2, papers
of which of the following colors could be under caps immediately adjacent to
each other?
(A) Gold and mauve (B) Gold and pink (C) Olive and white
(D) Pink and silver (E) Silver and white
07.
If the mauve paper is under cap 1, papers of which of the following colors must
be under caps immediately adjacent to each other?
(A) Gold and olive
(B) Gold and white
(C) Pink and silver
(D) Pink and white
(E)
Silver and white
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