Simplify (1-cosΘ)(1+cosΘ) / (1-sinΘ)/(1+sinΘ)?
\[\frac{(1-\cos(\theta))(1+\cos(\theta))}{\frac{1-\sin(\theta)}{1+\sin(\theta)}} \text{ or } \frac{\frac{(1-\cos(\theta))(1+\cos(\theta))}{1-\sin(\theta)}}{1+\sin(\theta)}\]
\(\bf \large \cfrac{\frac{1-cos(\theta)}{1+cos(\theta)}}{\frac{1-sin(\theta)}{1+sin(\theta)}} ?\)
\[\frac{a}{\frac{b}{c}}=a \cdot \frac{c}{b} \text{ if the first one } \\ \frac{\frac{a}{b}}{c}=\frac{a}{b} \cdot \frac{1}{c} \text{ if the second one }\]
or \(\bf \cfrac{(1-cos(\theta)(1+cos(\theta)}{\frac{1-sin(\theta)}{1+sin(\theta)}} ?\)
a) sin^2Θ b) cos^2Θ c) tan^2Θ d) cosΘ/sinΘ
@freckles which one do you think it is?
I don't even know what the problem is
joe and I both asked you and you answered neither one of us
@freckles what does a, b, and c stand for?
I think it's d...am I right?
\(\bf \cfrac{(1-cos(\theta)(1+cos(\theta)}{\frac{1-sin(\theta)}{1+sin(\theta)}} \) is what you have right?
well... I don' think we even know what the expression is
is it \(\bf \large \cfrac{\frac{1-cos(\theta)}{1+cos(\theta)}}{\frac{1-sin(\theta)}{1+sin(\theta)}} ?\)
yes it is
@jdoe0001 so is my answer right?
wel... haven't seen any work done though
I don't see it simplyfing per se so.. got any postings of what you did to get that? you can always attach a file using the [Attach File] button, so we can see it
I kinda would like to know what expression you were given because the expression you told joe you were given doesn't match any of the choices given since you haven't been able to tell us what the expression was, a picture of it would be nice
hmmm
never mind, I got it. thank you
from what you showed above, it sounds that what you have is \(\bf \cfrac{(1-cos(\theta)(1+cos(\theta)}{\frac{1-sin(\theta)}{1+sin(\theta)}}\) as opposed to what you said "yes" to
kinda hard to grab a slippery goose =)
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