I am so confused with this question, someone please lead me to an understanding "There are values of t so that cos t= 5/3"
Huh? There are values of t, so that cos(t) = 5/3 I think what it's saying is, cos(t) [Some number] is equal to 5/3 In other words, what number of cos will be 5/3, or 1.6666....
well the choices given are true or false so it is a true or false question
lol the answer is NO!!
since cosine cannot be larger than 1
\[\cos(t) = 1.67 \space \space \space or \space \space \space \frac{ 5 }{ 3 }\] I guess you could plug in terms, like cos(1), cos(2), and if you can't find the value, then it's false.
okay cool that makes sense then
Not possible. There is no value greater than 1 on the unit circle
the largest cosine can be is 1, the smallest is -1
@satellite73 , let her learn, my child. Let her learn.
let her learn by plugging in infinite values until she reaches the conclusion?
By definition, cos(x), sin(x) live between -1 and 1
okay so no because cos cannot be bigger than 1
correct
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