Success: Solving #17 and #22 - A Guide

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In summary, the conversation discusses the relationship between tangent, cosine, and secant functions. It also includes a reminder about simplifying fractions.
  • #1
missnerdist
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  • #2
#17 ...

note $\tan{\theta}=\dfrac{y}{x}$

#22 ...

Point P is on the negative y-axis ... the angle measured CCW from the positive x-axis to that part of the y-axis is $\dfrac{3\pi}{2}$, an angle whose cosine is zero.

fyi, the secant of an angle is the reciprocal of its cosine value.

edit ... looks like you've lengthened the laundry list.
 
  • #3
skeeter said:
#17 ...

note $\tan{\theta}=\dfrac{y}{x}$

#22 ...

Point P is on the negative y-axis ... the angle measured CCW from the positive x-axis to that part of the y-axis is $\dfrac{3\pi}{2}$, an angle whose cosine is zero.

fyi, the secant of an angle is the reciprocal of its cosine value.

edit ... looks like you've lengthened the laundry list.

I got #8! :D

- - - Updated - - -

skeeter said:
#17 ...

note $\tan{\theta}=\dfrac{y}{x}$

#22 ...

Point P is on the negative y-axis ... the angle measured CCW from the positive x-axis to that part of the y-axis is $\dfrac{3\pi}{2}$, an angle whose cosine is zero.

fyi, the secant of an angle is the reciprocal of its cosine value.

edit ... looks like you've lengthened the laundry list.

For #17, I'm not too sure. At first I thought that the answer would be (-5,3), but it seems that it isn't the case.
 
  • #4
missnerdist said:
For #17, I'm not too sure. At first I thought that the answer would be (-5,3), but it seems that it isn't the case.

hint ... simplify a fraction
 
  • #5
skeeter said:
hint ... simplify a fraction

I got it! Thanks!
 

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