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Maths 112

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Submitted By meetu911
Words 1021
Pages 5
Math 112 Test

2

Name GMUID

October 19,20L3

Show all calculations in the space provided. Using a calculator is allowed (and suggestedJ, but make sure to show the calculation used in each problem. Please follow the GMU Honor Code.

(qt

Part I (80 points) 1.. Find n(B), given thatn(A)=1,8, n(AfiB)=7, and n(AUB)=Z4.

n(AuB). k( ) + r( h) *ntang\
7L+

=^ tx a^(s)-f tt1 13 = (g)
('tl
2. Name the shaded set

sn c
.14u

nif

$ sy{s

r&

tr

(

'

q)

3. In a survey of recent homebuyers it was found that ' 240 were not married . 160 were first time home buyers . Of the 325 married homebuyers, 250 had previously owned a home. How many of the people surveyed were neither first time homebuyers nor

r')-$O

lMfrt ruoT a'^&

4. Use the Venn diagram below to find

:

^.

,(auclna) =

3+5+6 = I +

0t
c. n(AuB)'

:

lL+ lS

= a7

(tt

5. Students must answer 5 out of 9 exam questions. In how many different ways can these questions be selected?

((q,5) = tlu,,, [ ',1 rt, r

tAG printer simultaneously.

don'1

l^q^,e

h cfroryt ll,on [^^ m/q
b) =

6. Six people in the computer lab all send documents to the In how many ways can the jobs be processed?

a^*tr b ekDts; 6! ry
,iloro
P 0"t

72 o dno'',fi,* (+t

7. Suppose a password consists of 5 case sensitive letters. You can use upper or lower case in each position.

a HowrnanY

d,ffi

1il.st,PUg =5/
(,t
uppercase

tr "tffi;'='Uid^f*t

,t io,7o\D3z,aw"
7b

b. If a password is generated at random find the probability that it consists of all

letters.

n(5)

* 57

5 u,1rtl/CIarL Q=natofalA '2b5 rn [e) =

7b 2b 7h

2b

P(M'*=

, aTl7-5

(+l

group of 14 employees (6 women, 8 men) work in the same office. a. In how many different ways can four people be chosen for a project team?
B. Suppose a

c(tt
Ir]

+)

= tcot di@ fu,'*
Po6dtQ-

b. In how many ways can the team of four people be chosen if it contains exactly3 men and L woman?

L(8,3)'c(a,t) : s6'L =
3l^

33

I /['V

6 d"{/a*.1 /ur,,,_ vnt" 3^t /tut

(,t)

9. A binary string of length 12 is generated at random. a. Find the probability that the string has exactly four ones.

n

[S) =

))'
=

n(qW)
[+)

P(r*)= glzc = 2'4

c(l

2,'+

)

+q5 q0?6

o

lzog

b. Find the probability that it has at least 10 zeros.

P(m=
(o t '/

of -{ust lA zstos z tD t tl rzl Z 7"{1,6 g( tz,]o ) r- c ( tz') t') tC (tzt v) = b6+1 lL+ lZalL
/

"cl?3
10. In the expansion of (r*y)tu a. Find the term that involv€s y28. (write the coefficient as an integer)

lzs)x
(+l
i;Hi,;,

,?5x, 1 zg

Y=

L7 e+ 5 eo

xnv" l.

other term in the expansion has the same coefficient as your term found in

fi)

(o1a+lzo ffY= X'n,1' =

(+) 7 s E4
('l
and
32

11. How many 4-digit base B numbers can be formed if the last digit must be odd and the first digit cannot be 0? Base B numbers can use only the digits from this set {0, L,2,3,4,5,6,7}

hr6 U"y4T4 ,il4 = l7?J possitxVhu
5 have both types. How many of them have at least one of the accounts?

L2. Ata local bank 410 people have a savings account, 640 have a checking account

h(suc) =n(s)+ ^(c)-r,6nC,) : 4tO+ 6,t0*325

= rtven numDer of miles dri ber ot m

7

25 Whh Ja.' ^f !k51 o,1{
Less than 10,000 rniles/yr
75

13. A small delivery company compiled driver accident information for the year 2012. The table below shows the number of accidents for the drivers based on the

10000 or more miler{g.-680 Accident 59s 350 No Accident find the probability that ire a. If a driver is chosen at random from the company, had an accident

inzo1.z. h 6) f

[q)

P(+)=

q#:

=

l?OA

" +++l

b. Find the probability that the driver drove 10,000 miles or more and did not have an accident.

P(,[Wn#;u*t)=
c. Find the probability that the driver drove less than 10000 miles'

P(wk)'tw: @

Part II (20 points) Answer each question below and give a reason for your answer.
1.

Which is larger C(n,r) or P(n,r)?
"

il; =,#
C[i,") 'r i =P(^,,
2. Suppose

"

i'iin',,)

=,*,.---

- :-

,,r7c[,d = ?(!f a sum

two fair dice are rolled. Which is more likely to occur: doubles or

_L ; (r,r)(z,zX3,3N'/,v'l(rsJ (a,o) P"@ 3b ,uiorb tes t; : (r,r) Q,1)G'z)i'ht) P('i^'./ Zb ('ryf
P
j,tr orr,
I

ks ere r^rxe i'1, (1
'-''a-

3.-$ipposei- i coin is tossed 5 times. Which is more likely to occur: exactly 3 heads or more than 3 heads?

*Arl3 l-{ = c{s}) = /D or,.}z{.s
}H
4. If you draw oridfrffiber froFfh-e Sdt-ff7*, occur: an even number or an odd number?

n fr[)Jz

(s): L 2s

-

,

f
L

wL,tru

\rlfu-*, Pbwl=*

S

7 ) which is more likely to

uAA

I {lr3,s,?1

v\^fia

"d*g, ii-l*' ,(d.dlil=4 P@a)=* fl;rr,il 'Z

tod& t'\ trr*$a
5. . If

s'3 irir"o"ro

; 1^ wl" 4 ;ufro tbou/'** ppq=t t) ,q 'l Z#r-, ffi/nu'e' PF4=# s,$o^ 6, 8, tol ; a&d"'{'+se It,e, ^ C{LLdr) i-' ,O{.f\r Ca,^J r; {vL{i't i'i,,&tl f,7,5 you choose one card from a shuffled deck, which is more likely to occur: an odd numbered card or an even numbered card? fNote: Ace is not a numbere&card)

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