#Proof
1 messages · Page 1 of 1 (latest)
can i use n
idk if thats the official name
no
then for B again think how to represent an odd number
its any two odd numbers remember not consecutive
2k+1
ohhh alright
so n=2k+1 for the first question
thats to represent the odd number right
yes
would that be the answer
once uve proved its even yes
3n + 5
= 3(2k + 1) + 5
= 6k + 3 + 5
= 6k + 8
= 2(3k + 4)
= 2m
is this correct
yeah
oh should i just leave it at 2m
the question doesnt require it so im gonna leave it at 2m
would i do the same 2k+1 for question 2 as well?
no
thats not necessarily prime
and its asking you to disprove it
so u need to find a counter example
@modest wagon if ur about to send a solution ill beat you up
Cld u not simply write 3n must be odd bc odd time odd is always odd and then odd plus odd is always even? Do u have to rewrite n as 2k-1 for example?
Lmaooooo
yeah that works
but words
hate those
Lol
i have done B can you check if its correct
odd int (2k+1) + other int (2n+1)
= 2k+2n+1+1
=2k+2n+2
=2(k+n+1)
K + n + 1 = y
=2(k+n+1)
=2y
im still trying to figure out a
and odd prime number eg 7
n + 2 = 9 which isnt prime
for question a?
yes
m = 2n+1
n = 2k + 1
m +n = 2a + 1 + 2b +1 = 2(a+b+1) = integer
therefore m +n is even
@steep remnant would this be correct for b
A?
yeah
i lit did it
find an example where the statement is true
so where n+2 isnt prime
when n is
wouldnt it be nine
an example of n+2 would be 9 yes