Math Music problem help.. thanks! :)
What is the question..?
Sorry cite kicked me out and would not let me add attachment.
Try fully asking in Music. There is a music section on here.
Sorry I can't really help.
Its okay. thanks tho for trying to help. Oh nd didnt post it on music cause its more of a math problem.
middle C, \(C_4\) has a frequency of \(2^8=256~Hz\) \(C_5\) has twice that, which is a frequency of \(2\cdot256=2\cdot2^8=2^9~Hz\), on power of two higher. Use this pattern to get your answer.
typo - *one factor of two higher*
@beccaboo333 Math section is appropriate. Remember that math has applications everywhere!
Im still confused on how to solve them problem. but thanks for trying to help out :)
do you see that we are given middle C as\[C_4=256~Hz=2^8~Hz\]?
Yes i see that on the picture
and do you see that \(C_5\) is twice as many Hz ?
Yes
did so do you see that this means that \(\large C_5=2^9~Hz\) ?
No i do not see that. where do you get 2^9?
have you not seen the rule\[x^a\cdot x^b=x^{a+b}\]?
If i did i dont remember it. Sorry maths not my best subject as u can tell.
That's okay, just try to understand and use it now. The rule is: if the bases are the same (x in my example) then if we multiply two terms we add their exponents.
\(C_5=2^8=256\) because the next note is twice the frequency, we can find it by multiplying by 2. Remember that 2 can be written as \(2^1\), since raising a number to the power 1 does not change it. then we see that \[C_6=2C_4=2\cdot2^8=2^1\cdot2^8=2^{8+1}=\large2^9 ~Hz\]
typo, should say\[C_5=2C_4=2\cdot2^8=2^1\cdot2^8=2^{8+1}=\large2^9 ~Hz\], not \(C_6=...\)
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