Originally posted by: DrPizza
You've got to be kidding me!! You couldn't just type that problem in? You had to scan it and upload the gif???
n/m I see you're not the one to put it online.
Originally posted by: DrPizza
Anyway, .754 isn't an exact value.
3rd quadrant...
draw a right triangle in the 3rd quadrant using that point and the x-axis as sides.
tangent is positive in the 3rd quadrant
tangent is opposite side over adjacent side. Pythagorean theorem not even required for this one.
Originally posted by: StevenYoo
if -3,-4 is the point on the terminal side, then using arctan, we can see that the angle terminating in Quadrant III is 53 degrees.
so that means the angle with respect to the origin is -143 degrees. (-90 from going backwards through Quad IV and then the additional 53).
so tan(-143) = 0.754
i think i did this wrong, but whatever
Originally posted by: bonkers325
dont learn it, you'll never need it later on in life
Originally posted by: bonkers325
dont learn it, you'll never need it later on in life
Originally posted by: Shawn
I figured it out. It's 4/3.
Originally posted by: DrPizza
Originally posted by: StevenYoo
if -3,-4 is the point on the terminal side, then using arctan, we can see that the angle terminating in Quadrant III is 53 degrees.
so that means the angle with respect to the origin is -143 degrees. (-90 from going backwards through Quad IV and then the additional 53).
so tan(-143) = 0.754
i think i did this wrong, but whatever
if you read "arctan" as "the angle whose tangent is", then you did this on your calculator:
"The angle whose tangent is 4/3"**** is 53 degrees.
3rd quadrant... -143 degrees...
find the tangent of 143 degrees....
You actually already answered the question at the point where I put in the asterisks.
The rest of it was working in a circle.
Originally posted by: Shawn
Anyone know how to do this?