Find the numerical value of the trig function..
cos x = cot x whats csc x = ?
i know that cosx/cotx =cosx * (sinx/cosx) =sinx
well rewrite the 1st statement \[\frac{\cos(x)}{1} = \frac{\cos(x)}{\sin(x)}\] what's the value of sin(x) and then you can find csc(x)
and i also know that sinx is equal to 1/csc x
@jim_thompson5910
you have equivalent fractions... with the numerators the same... so that means you can equate the denominators...
not really sure where we're going with this. so what does that make csc x = ??
look that the fractions when you rewrite the initial statement \[\frac{\cos(x)}{1} = \frac{\cos(x)}{\sin(x)} \]
\[\frac{\cos(x)}{1} = \frac{\cos(x)}{\sin(x)}~~~is~~~ \cos(x) = \cot(x)\]
i understand that.. lol what i dont understand is how we're gonna figure out what csc equals
well if you know sin(x) = 1 csc = 1/sin(x) so its csc(x) = 1/1
okay thats what i thought it was thank you
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