I am sorry guys, but didn't statement 2 just says that: All of the prime factors of z are also factors of y
Is it possible, if y=4 , z will be 8, since all the only prime factor of z and y is 2
and if x=16, than x/yz will not be an integer
statement 1 alone insufficient
x>y+4
for x=25 and y=1, satisfied the inequality x>y+4, 25>1+4
put the value x and y to 3x>7y?
then 3(25)>7(1)? Yes
for x=12 and y=7 --> 12>7+4
then the qestion is 3(12)>7(7)?
since 36
hence, statement 1 insufficient
once again for B
In my humble opinion, there is only one way to make 0.15x+0.29y=4,40,
x and y must be 10, unless x and y is not and integer, and you can't buy a half stamp.
there are 21 ways, (5,4,3,2,1 and 0 is represent of how many donuts each men have)
LMD: 500, 050, 005
LMD: 410, 401, 041, 140, 014, 104
LMD: 320, 302, 032, 230, 023, 203
LMD: 311, 131, 113
LMD: 221, 212, 122
There are 21 ways (5,4,3,2,1,0 are the number how many donuts each men have)500, 050, 005410, 401, 041, 140, 014, 104,320, 302, 032, 230, 023, 230,311, 131, 113,221, 212, 122
A is sufficient, to make 0.15x + 0.29y=4.40
y must be multiple of 5 or 10
y must be 10 and x=10, it can't be any number
statement 2 is also sufficient since x=y=10
D is the answer
If w and c are integers , is w>0 ?
1. w+c > 50
w could be -2 and c=53 or
w could be 2 and 4 50
insufficient
2. c>48, didn't say anything about w, so statement 2 is insufficient
if we combined both statement
c is an integer, for example c=49
at least w=2 to make w+c>50
if c=59, w could be -2 or 2 to make w+c>50
Insufficient
IMO E