Whoever you are --
It would sure be easier on the Jiskha teachers if you kept the same First Name and used a School Subject in the appropriate boxes.
As it is, most of us have no idea what you're talking about or to which post you refer.
Ok I finally understand your work and it makes sense to me but I guess it's wrong and I don't see were I followed your work and got the same answer as you positive one...
the only thing is I put the problem into my calculator and get negative one and the back of the book gives me negative one as well
help...
2 answers
I had to go search out you IP address to figure out what this was about.
Did you find any errors in my work? I did not.
Are the angles in Radians? I assumed they were in my analysis.
Did you put your calculator in Radian mode before you entered your angles?
I don't see any error.
Sin(-PI/12 radians)=-.258
csc(37PI/12 radians)=1/(-.258)
the product is +1
If this is so, and you can easily check it, I hope, then my premise and conclusionsa are correct, and your text answers are wrong.
So see if you can find an error.
Please start using a name in the name box, and stop using it for some message.
Did you find any errors in my work? I did not.
Are the angles in Radians? I assumed they were in my analysis.
Did you put your calculator in Radian mode before you entered your angles?
I don't see any error.
Sin(-PI/12 radians)=-.258
csc(37PI/12 radians)=1/(-.258)
the product is +1
If this is so, and you can easily check it, I hope, then my premise and conclusionsa are correct, and your text answers are wrong.
So see if you can find an error.
Please start using a name in the name box, and stop using it for some message.