Let’s analyze Sequence 2 first, and its known terms: M, 25, 31
The common difference between 25 and 31 is $31 – 25 = 6$. If this is an arithmetic sequence, then $M + 6 = 25$. Solving for M: $M = 25 – 6 = 19$.
Now let’s check if Sequence 1 follows an arithmetic progression with a similar pattern, or a different one. 3, 24, 30
The difference between 24 and 3 is $24 – 3 = 21$. The difference between 30 and 24 is $30 – 24 = 6$. This sequence does not have a constant common difference, so it’s not a simple arithmetic sequence.
However, if we assume the pattern is that the differences alternate, or if the second sequence is the primary one we are looking at to solve for M, then M=19.
Let’s re-examine Sequence 1 if we apply a common difference of 6 (like in Sequence 2). If the common difference was 6: 3, $3+6=9$, $9+6=15$ … (This doesn’t match 24, 30)
Let’s reconsider the possibility of a different relationship.
What if the pattern is: $N_1$, $N_1+d_1$, $N_2$, $N_2+d_2$, $N_3$, $N_3+d_3$
Let’s look at the given numbers again: 3, M, 24, 25, 30, 31
The pairs (24, 25) and (30, 31) are consecutive integers. This suggests that M is also related to 3 in a similar way, or the pattern is: Term $n$ $N_1 = 3$ $N_2 = M$ $N_3 = 24$ $N_4 = 25 = N_3 + 1$ $N_5 = 30$ $N_6 = 31 = N_5 + 1$
This means that the terms in the even positions are one more than the terms in the preceding odd positions (if the pattern holds for the M and 3 pair). If $N_2 = N_1 + 1$, then $M = 3 + 1 = 4$.
*Fuck. Now my orange chicken is cold.*
GusPolinskiOfficial on
And you wagered… Texas with a dollar sign
RentalGore on
Did Stuart Smalley write that?
Optimus_Prime_10 on
Corporate advertising is really out of control.Â
Lustrouse on
“Deepseek fortune cookie prophecy #1 in all of China. Golden core cultivation level in three days only!”
19 Comments
M = 13, they were scared to break it to you.
1,000
They forget to set to wumbo.
Fuckin algebra.
M=1000 as a Roman Numeral. Fun fact, in the year 2000 M&M had an ad campaign saying that they were the official candy of the new millennium.
You dial M for monkey
Maybe it is a stock tip to buy 3M shares?
M is now the loneliest number. Move over #1.
You are capable, competent, creative…Prove it.
SOLVE FOR M.
*Okeedokee:*
If we separate them into two sequences:
Sequence 1 (odd positions): 3, 24, 30 Sequence 2 (even positions): M, 25, 31
Let’s analyze Sequence 2 first, and its known terms: M, 25, 31
The common difference between 25 and 31 is $31 – 25 = 6$. If this is an arithmetic sequence, then $M + 6 = 25$. Solving for M: $M = 25 – 6 = 19$.
Now let’s check if Sequence 1 follows an arithmetic progression with a similar pattern, or a different one. 3, 24, 30
The difference between 24 and 3 is $24 – 3 = 21$. The difference between 30 and 24 is $30 – 24 = 6$. This sequence does not have a constant common difference, so it’s not a simple arithmetic sequence.
However, if we assume the pattern is that the differences alternate, or if the second sequence is the primary one we are looking at to solve for M, then M=19.
Let’s re-examine Sequence 1 if we apply a common difference of 6 (like in Sequence 2). If the common difference was 6: 3, $3+6=9$, $9+6=15$ … (This doesn’t match 24, 30)
Let’s reconsider the possibility of a different relationship.
What if the pattern is: $N_1$, $N_1+d_1$, $N_2$, $N_2+d_2$, $N_3$, $N_3+d_3$
Let’s look at the given numbers again: 3, M, 24, 25, 30, 31
The pairs (24, 25) and (30, 31) are consecutive integers. This suggests that M is also related to 3 in a similar way, or the pattern is: Term $n$ $N_1 = 3$ $N_2 = M$ $N_3 = 24$ $N_4 = 25 = N_3 + 1$ $N_5 = 30$ $N_6 = 31 = N_5 + 1$
This means that the terms in the even positions are one more than the terms in the preceding odd positions (if the pattern holds for the M and 3 pair). If $N_2 = N_1 + 1$, then $M = 3 + 1 = 4$.
*Fuck. Now my orange chicken is cold.*
And you wagered… Texas with a dollar sign
Did Stuart Smalley write that?
Corporate advertising is really out of control.Â
“Deepseek fortune cookie prophecy #1 in all of China. Golden core cultivation level in three days only!”
I’m reminded of when [Beldar Conehead](https://youtu.be/jPsXJlylRvs?t=41) had to recite his social security number…
M = 13
Dial M for Monkey.
[The number I’m thinking of is the letter M](https://youtu.be/6CRe_aHideA?si=I21Y4cJk_uLS0RdW)
Creative and what? 😮
Million