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Google的能力傾向測(cè)試題

時(shí)間:2021-10-24 20:08:13 教育 我要投稿

Google的能力傾向測(cè)試題

10月底,google在美國(guó)《麻省技術(shù)評(píng)論》、《linuxjournal》、《mensa》、《今日物理》等幾本專業(yè)雜志上,刊登了一份“google實(shí)驗(yàn)室能力傾向測(cè)試”。

Google的能力傾向測(cè)試題

試卷開(kāi)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(huì)得到一個(gè)工作機(jī)會(huì)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

-

google

=

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)

email

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

google

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

google

labs.

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