Question

The terminal point $(-frac{9}{41}, -frac{40}{41})$ lies on the unit circle and is determined by a real number $t$. Find the trigonometric function values for $t$. Enter integers or reduced fractions for your responses. $sin{t}=$ $cos{t}=1$ $ an{t}=$ $csc{t}=1$ $sec{t}=$ $cot{t}=$ Enter integers or reduced fractions for your responses. $sin{t}=$ $ an{t}=$ $csc{t}=$ $sec{t}=$ $cot{t}=$

          The terminal point $(-frac{9}{41}, -frac{40}{41})$ lies on the unit circle and is determined by a real number $t$. Find the trigonometric function values for $t$.
Enter integers or reduced fractions for your responses.
$sin{t}=$
$cos{t}=1$
$	an{t}=$
$csc{t}=1$
$sec{t}=$
$cot{t}=$
Enter integers or reduced fractions for your responses.
$sin{t}=$
$	an{t}=$
$csc{t}=$
$sec{t}=$
$cot{t}=$
        
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the terminal point frac941 frac4041 lies on the unit circle and is determined by a real number t find the trigonometric function values for t enter integers or reduced fractions for your res 31087

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Precalculus with Limits
Precalculus with Limits
Ron Larson 2nd Edition
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The terminal point $(-frac{9}{41}, -frac{40}{41})$ lies on the unit circle and is determined by a real number $t$. Find the trigonometric function values for $t$. Enter integers or reduced fractions for your responses. $sin{t}=$ $cos{t}=1$ $ an{t}=$ $csc{t}=1$ $sec{t}=$ $cot{t}=$ Enter integers or reduced fractions for your responses. $sin{t}=$ $ an{t}=$ $csc{t}=$ $sec{t}=$ $cot{t}=$
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00:01 Okay, so looking at when t is equal to 1, we have 0 .1, 0 .2, 0 .3, 0 .45, approximately 0 .5 for our y, or for our x, and then for our y points, that is 0 .7 .8...
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