Help please
I will help
with??
length of A is 20
How'd you get that?
use mathway.com
what's the exercise meant to cover anyway?
I used the The Pythagorean Theorem
use law of cosines
It's a review of this unit. The whole thing is over triangles.
lenght of A supposed to be the opposite side length of angle A
of "this unit"?
It's the current unit that my class is learning about. Vectors, triangles, etc.
law of cosine that is
it is related to vectors
well.. as xapproachesinfinity said, I can see the law of cosines there, for one so... assuming you've covered it, if not, you may want to peruse it some first
So the formula I would use is c=sqrt a^2+b^2-2ac cos(theta), right?
\(\bf \textit{Law of Cosines}\\ \quad \\ a^2 = {\color{blue}{ c}}^2+{\color{red}{ b}}^2-(2{\color{blue}{ c}}{\color{red}{ b}})cos(A)\implies a = \sqrt{{\color{blue}{ c}}^2+{\color{red}{ b}}^2-(2{\color{blue}{ c}}{\color{red}{ b}})cos(A)}\)
Okay, I'm working it out now
I got 387.817. Am I supposed to do the left side of the equation or are they the same?
nope, the left side is just the side "a" now.... if c = 11 and b = 13 and a = 387 let us think on that one if "c" and "b" stretch as long as they could, say like a flat line the longest they could muster is 11 + 13 so.... that is all "a" can aspire to though... so 387... is kinda off the range
|dw:1431384896497:dw|
So all I had to do was add side b and c or my answer is supposed to be close to 24?
\(\bf a = \sqrt{{\color{blue}{ 11}}^2+{\color{red}{ 13}}^2-(2\cdot {\color{blue}{ 11}}\cdot {\color{red}{ 13}})cos(110^o)}\) \|dw:1431385425613:dw|
notice, the 110 is in degrees, so make sure your calculator is in Degree mode when getting the cosine
Ohh okay I did that before but I didn't get the sqrt of the whole thing. I got 19.693
Is that correct?
@jdoe0001
ohh yes it's is 19.693
site was a bit lagged
So that's the final answer?
Thank you!
yw
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