Up Your Score SAT, 2018-2019 Edition The Underground Guide to Outsmarting The Test

(Tuis.) #1
3 Its   digits  add up  to  a   multiple    of  3. 186. 1   +   8   +   6   =   15  15
= (3 × 5)

4 Its   last    two digits  form    (not    “add    up
to”) a number divisible by 4.

103,424 24  is  divisible
by 4 (24 ÷ 4 = 6)

5 It    ends    in  5   or  0. 5,746,893,765

6 It    is  divisible   by  2   and 3. 522

7 There’s   a   rule,   but it’s    more
complicated than it’s worth.

8 Its   last    three   digits  form    a   multiple    of
8.

10,496,832 (832 ÷ 8 =

104)

9 Its   digits  add up  to  a   multiple    of  9. 34,164.  3   +   4   +   1   +   6   +
4 = 18 = (2 × 9)

10 It   ends    in  0. 1,600

Using these rules, you can see—at a glance—that 32,571 is not prime. It’s
divisible by nine!
Here’s an example of the type of problem you might see on the No Calculator
section.


What    is  the least   positive    integer divisible   by  the numbers 2,  3,  4,  and
5?
A) 30
B) 40
C) 60
D) 120

Rather than do a bunch of math, just look at the answer choices. You can
immediately tell that they’re all divisible by 2 and 5 because they end in 0. You
can use the 3 rule to cross out B and the 4 rule to cross out A. That leaves C and
D, and because we want the smallest number, C is the answer.
Pay attention to italics. In this case, two of the answer choices are divisible by 2, 3, 4, and 5—but the italicized word told you which tochoose.
—Samantha

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