Geometry help for fan and medal PLEASE
can you help @calculusxy
I actually mixed my info up. Okay. So the distance between moon and sun is the hypotenuse and side y is the adjacent side of angle x. We know that \(\cos\) does that because \(\large \cos(\theta) = \frac{\text{adjacent}}{\text{hypotenuse}}\). We don't know what the hypotenuse is so we can leave that as z. \(\cos(x) = \frac{y}{z}\) assuming that the scientists already have the numerical values of x and y, we can do \(\cos(x)\) by evaluating it in the calculator. then we need to isolate z (because that's the hypotenuse) and solve for it.
the inverse of sine, cosine, and tangent (represented by \[\sin^{-1} , \cos^{-1} , \tan^{-1} \] are used to find the angle measurements with the given side lengths
i apologize for the mismatch
Im still confused I'm sorry
thats all i have so far
@Mehek14 @Directrix
@Directrix help?
Which distance is z on the diagram? I see z in the equation you wrote but I do not see z on the diagram.
we used z for the hypotenuse
The scientist can use the known angle x and the known side y to set up a right triangle trig ratio to solve for z which is the distance between the sun and the moon. cos x = y/z Solving for z: z = y/cos x The scientist can divide the distance between the Earth and the Sun by cosine of x to get the distance between the Moon and the Sun. @dontknowdontcare See if that makes sense to you.
I get that but would I have to solve it or just leave it at that
We can't solve it in the usual way because we have no numbers. The question said to explain how (the process) the scientist could use to find z. The process has been explained.
Okay. Thank you!!!!
@Directrix would this be correct then??
That is the correct math but you did not write in sentences as the problem said to do.
Look up about 5 posts and you'll see that I wrote in sentences.
okay thank you SO SO SO MUCH
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