Cracking The SAT Premium

(Marvins-Underground-K-12) #1
Subtract    40  to  get 280.    Since   the two remaining   angles  are congruent,  divide  by  2   to  find
that the two unlabeled angles are both equal to 140. Because ABC and BCD have a
combined measure of 180, AB and CD are parallel. Therefore, (A) accurately describes the
relationships in the figure.


  1. B Taking the 4th root of a number is the same as taking the number to the power. Therefore,


the equation    can be  rewritten   as   .  Divide  both    sides   by  2   to  get 

. Therefore, in the equation and , so w = 3. The


correct answer  is  (B).


  1. C Whenever there are variables in the question and in the answers, think Plugging In. If a = 2


and b   =   3,  r   =   [ (2)   +   3]^2    =   (1  +   3)^2    =   16, and s   =   –4(2)(3)    +   3(3)    =   –24 +   9   =   –15.    The

expression  r   –   2s  becomes 16  –   2(–15)  =   16  +   30  =   46. Plug    2   in  for a   and 3   in  for b   in

each     of  the     answers     to  see     which   answer  equals  the     target  number  of  46.     Choice  (A)

becomes  (2^2 ) +   3^2     −   7(2)(3) −   6(3)    =   1   +   9   −   42  −   18  =   −50.    This    does    not match   the

target  number, so  eliminate   (A).    Choice  (B) becomes  (2^2   +   3^2     −   7(2)(3) +   6(3)    =   1   +   9   −

42  +   18  =   -14.    Eliminate   (B).    Choice  (C) becomes  (2^2 ) +   3^2     +   9(2)(3) −   6(3)    =   1   +   9   +   54

−   18  =   46. Keep    (C),    but check   (D) just    in  case    it  also    works.  Choice  (D) is  the same    as  (C)

except  for the coefficient on  the a^2     term,   so  it  can’t   equal   46. Eliminate   (D).    The correct

answer  is  (C).


  1. C First, start with a sketch of the two points to see what the line in question might look like.

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