If the given angle is in standard position, find two positive coterminal angles and two negative coterminal angles. (Enter your answers as a comma-separated list.) (a) 700° positive angles negative angles (b) 5π/7 positive angles negative angles (c) −π/3 positive angles negative angles
Do you know what a coterminal angle is?
I was trying to start a discussion and help you, but you left....
Sorry! i'm here
Are you still here?
Sorry i was finding out how to use this site. This is my first time on it.
I have to go now tho.... (I am going to be back in an hour). I'll post some instructions for you . @Reaper534 maybe can help you. Sorry for bugging you, reaper..
for sure
now lets see
I dont think ive done this yet not sure how its solved
@AriPotta Do you know this?
I am back. (I was studying my Jewish stuff with a group...) Now, Coterminal angle: For angle (lets say) 60, it will be -300, -660, ... (subtracting 360 each time) 420, 780 ... (adding 360 each time)
hey i got it figured out! thank you so much though
The idea is,|dw:1415657717721:dw| 30 and 390 is the same exact angle, see?
I apologize if i wasted your time.
That actually helps me understand it a bit better though. Thank you (:
I am sorry, I really had to go.... I should have given you the instructions or advices, but my connection snapped. Just like many times when I try to put some fancy codes.
Its okay! you actually explained it very well, someone else helped me out dont worry. Can i fan you and if i have another question ill ask?
You can ask me without fanning me. Whenever I am online. The thing is tho, that I am rarely online, due to my college.
Okay, if you're not busy right now i have another question..
Sure, go ahead.
okay, thank you so much, one second
Approximate, to the nearest 0.01 radian, all angles θ in the interval [0, 2π) that satisfy the equation. (Enter your answers as a comma-separated list.) (a) sin θ = −0.0134 θ = (b) cos θ = 0.9238 θ = (c) tan θ = 0.46 θ = (d) cot θ = −2.771 θ = (e) sec θ = −3.5 θ = (f) csc θ = 1.22 θ =
If it shows the question marks, try backing out and coming back into the conversation
you can refresh, and this is what I'll do.
I don't have a calculator with me, but lets say for the first problem. Can you take the inverse sine? sin^(-1) −0.0134 = find this, and then convert to radians.
Oh okay that makes sense.
but how do i take the inverse of the ones that arnt sin cos or tan
same thing?
well, I am sure there is something like inverse cot, sec and csc. You CAN though, re-write them, using the rules below: csc^-1 x = 1 / sin^-1 x sec^-1 x = 1 / cos^-1 x cot^-1 x = 1 / tan-1 x It is the same thing for the inverses of sin cos and tan .
you can take an inverse secant (for instance) . (Nothing wrong with that)
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