Sorry , I misunderstood the question
However ,I will try answering it: I guess these equations are true If S' goes to the right relative to S
(So ,does it mean ,they can't fit the directions I just presentd ?)
let's say we define the "right" to be the x positive direction and assume rocket A (O') moves in this direction realtive to O (originally S ,S' but it doesn't matter)
Homework Statement
Rocket "A" velocity is 0.8c to the right ,reltaive to earth
Rocket "B" velocity is 0.6c to the left , relative to rocket "A"
(This one I succedeed)
My problem was in this question:
Repeat the same problem ,but bow rocket "A" moves 0.8c * upwards *(positive y axis)
For some...
Hey all,
I am looking for **calculus**(and not all these books of Advanced Engineerigng Math or etc...) books dealing with Fourier Series ,its expansions , half reange extensions etc...
I have found that "Stewart'c calculus" includes a chapter dealing generally with Fourier Series but *not *...
Oh sorry Pasmith, first of all thank you for your reply!
I have never seen this formula before...it makes sense of course
However, I need another way to solve it (as I mentioned, I guess I can't use it ,since I wasn't taught that...)
BTW:what is the source of this formua ,is it taken from a...
The complete solution is attached in this picture below...(without that ,you will not be able to understand the answer)
I do understnad the way it was solved yet , I still wanted to solve it by my own in the ways presented above...
Homework Statement
[/B]
Show that the given parametric curve decribed by the following notations:
x=cos(t), y=sin(t), z=2+2cos(t)
lies in a single plane ,find the normal vector to this plane
Homework Equations ---
[/B]
r(t)=cos(t) i + sin(t) j + 2+2cos(t) k
The Attempt at a Solution
My...