Find the value of y.
your full question....?
yah gimme a sec, im getting the figure
okies
Lawof sinesproblem :P
Do you know the equation for law of sines at all?
no
kinda, but i dont remember it
\[\frac{ a}{ sinA } = \frac{ b}{ sinB } = \frac{ c }{ sinC }\]
oh yah!! this one is a bit more complicated doe :/
It's not that bad. Well, in order to do this you need to be able to have both a small and capital letter so you can have complete knowledge of one of the fractions. So which variable do we have both the lowercase and uppercase values of?
we have both x and y
Well, only x do we have both values of. We have angle Y, but not side y. But either way, those are the 4 values we can use, plugging them into the equation: \[\frac{ 52 }{ \sin52 } = \frac{ y }{ \sin72 }\]
ok so do we cross multiply?
yep :3
and then what?
What did you come up with?
49.45=y*52
Looks like you cross-multiplied incorrectly. In fact, you don't even need to fully cross multiply. \[\frac{ 52 }{ \sin94 } = \frac{ y }{ \sin72 }\] \[\frac{ (52)(\sin72) }{ \sin94 } = y\]
49.57...?
49.6
Correct. Looks like thats all ya needed.
thanks man. always a life saver
Glad to help.
hey, how do i solve this? 70/sin(88) = z/sin(39) = x/53
Im guessing that should be sin53. But you use 70/sin(88) for both fractions.
\[\frac{ 70 }{ \sin88 } = \frac{ z }{ \sin39 }\] \[\frac{ 70 }{ \sin88 } = \frac{ x }{ \sin53 }\]
error O.o
? error?
No idea, haha
urs or mine?
But yeah, you solve for z in 70/sin(88) = z/sin(39) first. Once you do, do the same thing with the other fraction. You would do 70/sin(88) = x/sin(53) And it was showing as error on my end, no idea about yours.
could you put that in perspective for me? like, the equation thing?
I tried and it was giving me an error. Ill try again.
Yeah, ill have to draw it.
|dw:1375604460396:dw|
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