Find x to the nearest tenth. Consult the table above if you need to find the correct tangent ratio.
x =
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OpenStudy (anonymous):
OpenStudy (anonymous):
\[\tan(50)=\frac{x}{12}\]
\[x=12\tan(50)\]
OpenStudy (anonymous):
i get 14.3
OpenStudy (anonymous):
k?
OpenStudy (anonymous):
thats right did u mulitply it?
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OpenStudy (anonymous):
yes. i did it in one step on the calculator. i hit 12 times tan 50
OpenStudy (anonymous):
oh could you help me with one more if its not to much trouble
OpenStudy (anonymous):
ask!
OpenStudy (anonymous):
i will wait here
OpenStudy (anonymous):
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OpenStudy (anonymous):
before you help me let me explain how i think i get it
OpenStudy (anonymous):
ok it is like the last one
OpenStudy (anonymous):
u take tan 80 and multiply it bye 3?
OpenStudy (anonymous):
yup
OpenStudy (anonymous):
i got 17.01
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OpenStudy (anonymous):
so would it be 17.2?
OpenStudy (anonymous):
round to 17
OpenStudy (anonymous):
okay so if you have 6.92
OpenStudy (anonymous):
does it round to 7?
OpenStudy (anonymous):
depends on what place you are rounding to. tenths place you get 6.9. ones place you get 7
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OpenStudy (anonymous):
but 17.01 does not round to 17.2. it is either 17.01 or 17.0 = 17
OpenStudy (anonymous):
it was the tenths place :D you make it very easy to understand :)
OpenStudy (anonymous):
thanks. any more?
OpenStudy (anonymous):
yes its a degrrees one
OpenStudy (anonymous):
Find A to the nearest degree. Consult the table above if you need to find the correct tangent ratio. Enter your answer as a whole number.
A = degrees
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OpenStudy (anonymous):
ah in this one you know the lengths of the sides and you want the angle.
OpenStudy (anonymous):
what is \[\tan(A)\]?
OpenStudy (anonymous):
we dont know
OpenStudy (anonymous):
yes, actually you do. it is opposite over adjacent and you know those lengths
OpenStudy (anonymous):
\[\tan(A)\] you know, it is A you do not know
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OpenStudy (anonymous):
\[\tan(A)= \frac{3}{8}=.375\]
OpenStudy (anonymous):
thatsa a degree?
OpenStudy (anonymous):
you have to find A
OpenStudy (anonymous):
no that is not the angle. that is the tangent of the angle. it is the angle what you want. i just computed \[\frac{opposite}{adjacent}\] and those numbers were given as the lengths
OpenStudy (anonymous):
so its .375 degrres
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OpenStudy (anonymous):
in order to find A you have to find the angle whose tangent is .375
OpenStudy (anonymous):
hold on
OpenStudy (anonymous):
we do not know A yet. we only know the tangent of A
OpenStudy (anonymous):
alright
OpenStudy (anonymous):
to find A you have to take out your calculator
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OpenStudy (anonymous):
make sure it is in degree mode
OpenStudy (anonymous):
and find \[\tan^{-1}(.375)\]
OpenStudy (anonymous):
that will give you the angle. first step was to find the tangent of the angle. second step is to find the angle.
OpenStudy (anonymous):
on your calculator you probably hit "2nd" then "tan" then .375 that will give you the angle whose tangent is .375
OpenStudy (anonymous):
i have an answer. let me know when you get one
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OpenStudy (anonymous):
i dont have a snd in my calculator
OpenStudy (anonymous):
what kind do you have?
OpenStudy (anonymous):
casio fx 300ms
OpenStudy (anonymous):
on yours it is "shift" upper left
OpenStudy (anonymous):
i got 89.84
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OpenStudy (anonymous):
hit "shift" then "tan" that will give you \[tan^{-1}\]
OpenStudy (anonymous):
you forgot the decimal point! make sure to hit .375
OpenStudy (anonymous):
oh sorry
OpenStudy (anonymous):
20.55
OpenStudy (anonymous):
try again. "shift" 'tan" " .375
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OpenStudy (anonymous):
yes. 20.556
OpenStudy (anonymous):
then it would be 20.6?
OpenStudy (anonymous):
yes if you round to the tenths you got it!
OpenStudy (anonymous):
so 20.7?
OpenStudy (anonymous):
now its 20
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