can anyone help with this?
\[b _{7} is b _{n}\] so from here on you see that 7 is n. You replace 7 for in the in original question then tell me what do you get?
replace 7 for n*
7-1 =6?
@Anhina
so is it going to be 7*6=42?
no
(sigh)
im stupid..
No you are not. Math is another language to 90% of our human population.
see! u understand me! LOL
so can u tell me the answer and explain how you got it? So i can use the explanation for future problems like this
Recalled I suggest you to plug in 7 for n can you write the equation that you got from replacing it for me without solving it?
suggested*
Sorry \[b _{1}=1\] my bad
ok
b*7=7+b(7-1)
Also when you see it like this \[b _{1} \] = 1!
note that \(b_n \) does not mean b*n. It is just a way to label the b Think of it as the nth b. So the 7th b (written b_7) equals 7 plus the 6th b. Now you have to find what is the 6th b
so you have \[7+b _{6} \] right? because 7 - 1 = 6
can you rewrite b\[b _{6}\] ?
b6=6+1=(6-1)
+b*
to bind b_6 use the formula b_6= 6 + b_5 (replace n with 6)
We got off track a bit lol but it's fine. Can you rewrite \[7+b_{6}\]
wait so this is going to end up being D isent it?
in the Exclamation form
because this looks liek 7!
Look at the formula. NO MULTIPLICATION.
Only the b can be convert to ! without the b those numbers are normal
so then u guys are saying its either b or c
No guessing here buddy lol
Don't skim through the chat read it word for word
im trying but im kinda on a time frame i have to finish this and 50 more other things like this or i dont graduate i have to turn this in by june 3rd
so all im asking is for the answer and a explanation because at this point i cant learn all the material im going to have to go through in the next 5 days.. :(
Rewrite \[7+b _{6} \]in exclamation form
7+6! ?
@Anhina
@phi
is it 7+6!
Yes.
thanks so much
Remember only the one with b can be convert to ! without the b they are normal numbers. Just like green lantern without his ring he is normal.
Here is what you do you have a formula b_n = n + b_(n-1) to find b_7, replace the n with 7 b_7 = 7 + b_6 this says to find b_7 you add 7 to b_6 Now find b_6 How? use the formula b_6= 6 + b_5 to find b_6 add 6 to b_5. What is b_5 use the formula.
keep doing that until you get to b_1 which you know is 1
thanks guys
what did you get?
\[b _{1}=1\] \[b _{2}=2+b _{1}=2+1=3\] \[b _{3}=3+b _{2}=3+3=6\] \[b _{4}=4+b _{3}=4+6=10\] \[b _{5}=5+b _{4}=5+10=15\] \[b _{6}=6+b _{5}=6+15=21\] \[b _{7}=7+b _{6}=7+21=28\]
@phi@Anhina Why isn't the above solution correct?
because it's the terms not the numbers
So b sub n-1 means the product of all the previous terms?
@Mertsj it is correct. b_7= 28 The real trick is getting sktjell to understand how to do it.
Thank you!!! I thought I was going crazy.
So Anhina was incorrect.
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