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Google的能力傾向測試題
10月底，google在美國《麻省技術(shù)評論》、《linuxjournal》、《mensa》、《今日物理》等幾本專業(yè)雜志上，刊登了一份“google實驗室能力傾向測試”。
試卷開頭，蠱惑地寫著“試試看！把答案寄回google，你有希望去google總部參觀，并成為我們其中一員”。
我看了這些題目，雖然古怪，但是也不算有困難，有興趣的人可以做完了郵寄給google公司，也許會得到一個工作機會呢。（注：不要向我要答案。）
1.
solve
this
cryptic
equation，
realizing
of
course
that
values
for
m
and
e
could
be
interchanged.
no
leading
zeros
are
allowed.
wwwdot
-
=
dotcom
2.
write
a
haiku
describing
possible
methods
for
predicting
search
traffic
seasonality.
3.
1
1
1
2
1
1
2
1
1
1
1
1
2
2
1
what
is
the
next
line？
4.
you
are
in
a
maze
of
twisty
little
passages，all
alike.
there
is
a
dusty
laptop
here
with
a
weak
wireless
connection.
there
are
dull，lifeless
gnomes
strolling
about.
what
dost
thou
do？
a）
wander
aimlessly，
bumping
into
obstacles
until
you
are
eaten
by
a
grue.
b）
use
the
laptop
as
a
digging
device
to
tunnel
to
the
next
level.
c）
play
mporpg
until
the
battery
dies
along
with
your
hopes.
d）
use
the
computer
to
map
the
nodes
of
the
maze
and
discover
an
exit
path.
e）
your
resume
to
google，
tell
the
lead
gnome
you
quit
and
find
yourself
in
whole
different
world.
5.
what's
broken
with
unix？
how
would
you
fix
it？
6.
on
your
first
day
at
google，
you
discover
that
your
cubicle
mate
wrote
the
textbook
you
used
as
a
primary
resource
in
your
first
year
of
graduate
school.
do
you：
a）
fawn
obsequiously
and
ask
if
you
can
have
an
autograph.
b）
sit
perfectly
still
and
use
only
soft
keystrokes
to
avoid
disturbing
her
concentration.
c）
leave
her
daily
offerings
of
granola
and
english
toffee
from
the
food
bins.
d）
quote
your
favorite
formula
from
the
textbook
and
explain
how
it's
now
your
mantra.
e）
show
her
how
example
17b
could
have
been
solved
with
34
fewer
lines
of
code.
7.
which
of
the
following
expresses
google□over-arching
philosophy？
a）
"i'm
feeling
lucky"
b）
"don't
be
evil"
c）
"oh，
i
already
fixed
that"
d）
"you
should
never
be
more
than
50
feet
from
food"
e）
all
of
the
above
8.
how
many
different
ways
can
you
color
an
icosahedron
with
one
of
three
colors
on
each
face？
what
colors
would
you
choose？
9.
this
space
left
intentionally
blank.
please
fill
it
with
something
that
improves
upon
emptiness.
10.on
an
infinite，
two-dimensional，
rectangular
lattice
of
1-ohm
resistors，
what
is
the
resistance
between
two
nodes
that
are
a
knight's
move
away？
11.it's
2
pm
on
a
sunny
sunday
afternoon
in
the
bay
area.
you're
minutes
from
the
pacific
ocean，
redwood
forest
hiking
trails
and
world
class
cultural
attractions.
what
do
you
do？
12.in
your
opinion，
what
is
the
most
beautiful
math
equation
ever
derived？
13.
which
of
the
following
is
not
an
actual
interest
group
formed
by
employees？
a.
women's
basketball
b.
buffy
fans
c.
cricketeers
d.
nobel
winners
e.
wine
club
14.what
will
be
the
next
great
improvement
in
search
technology？
15.what
is
the
optimal
size
of
a
project
team，above
which
additional
members
do
not
contribute
productivity
equivalent
to
the
percentage
increase
in
the
staff
size？
a）
1
b）
3
c）
5
d）
11
e）
24
16.given
a
triangle
abc，
how
would
you
use
only
a
compass
and
straight
edge
to
find
a
point
p
such
that
triangles
abp，
acp
and
bcp
have
equal
perimeters？
（assume
that
abc
is
constructed
so
that
a
solution
does
exist.）
17.consider
a
function
which，
for
a
given
whole
number
n，
returns
the
number
of
ones
required
when
writing
out
all
numbers
between
0
and
n.
for
example，
f（13）=6.
notice
that
f（1）=1.
what
is
the
next
largest
n
such
that
f（n）=n？
18.what's
the
coolest
hack
you've
ever
written？
19.'tis
known
in
refined
company，
that
choosing
k
things
out
of
n
can
be
done
in
ways
as
many
as
choosing
n
minus
k
from
n：
i
pick
k，you
the
remaining.
find
though
a
cooler
bijection，
where
you
show
a
knack
uncanny，
of
making
your
choices
contain
all
k
of
mine.
oh，
for
pedantry：
let
k
be
no
more
than
half
n.
20.what
number
comes
next
in
the
sequence：10，
9，
60，
90，
70，
66，？
a）96
b）
1000000000000000000000000000000000
0000000000000000000000000000000000
000000000000000000000000000000000
c）
either
of
the
above
d）
none
of
the
above
21.in
29
words
or
fewer，
describe
what
you
would
strive
to
accomplish
if
you
worked
at
labs.
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