OMG SOMEONE HELP ME FOREAL The average daily air temperature (F) for Fairbanks, Alaska, from 1941 to 1970, can be modeled by the equation: t(x)= 37sin[2/365(x-100)] + 25 where x represents the first of January. On what dates do you expect the average temperature to be 32 F ? 32= 37sin [2pi/365(x-100)] +25 I don't know how To solve for x
:lol
OMG SOMEONE HELP ME FOREAL
lol ... i've bumped this like 4 times
I'll try and help see what i can do.
Gracias :)
start solving it like you would a regular algebra problem until you get the sine term by itself on one side of the equation, and a constant on the other 32= 37sin [2pi/365(x-100)] +25 if this is hurting your eyes, first rewrite it as 32=37u+25 where u=sin [2pi/365(x-100)] and solve for u, then dell me what you get
tell*
Aghh okay give me a minute
well to be honest i don't know where to start. I really don't have the brains
if it were 32=37u+25 could you solve for u?
i put the u on the left side, and 32 on the right side?
to get u by itself? idk
or i subtract 25 from both sides?
yes
that is step 1
so 7= 37u ?
yes
than i divide?
yep
would it be 37u/7 ?
you want u by itself, so no
than how do i divide..
there are only two obvious choices: divide both sides by 7 or divide both sides by 37. only one gives u a coefficient of 1....
Okay yeah you divide, but i don't understand how you get u by itself if it's with 37? i really don't know
7/37 = u?
yes
and then what
now substitute back in u=sin [2pi/365(x-100)]
okay..
where does 7/37 go where x is?
no, you put sin [2pi/365(x-100)] were the u is I really think trigonometry is going to be very difficult without more algebra skills.
yeah i don't know anything.
okay but idk what to do after that
take the inverse sine of both sides
i don't know what that means
then you have not been studying properly. You can't answer this question without knowledge of the sine function and it's inverse
i don't understand none of this.
\[\sin x=u\iff x=\sin^{-1}u\]
oh fk it. nvm later.
that is how an inverse sine works. I suggest you go back and reread the beginning of your book or whatever material you have. This question is impossible without those tools at your disposal.
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