riostorm3

Just did an 8 team nba mock draft and started with 2nd overall pick:

1. Lebron James (SF F PF)

2. Pau Gasol (PF F C)

3. Serge Ibaka (PF F C)

4. Mike Conley (PG G)

5. Damian Lillard (PG G)

6. DeMarcus Cousins (PF F C)

7. Blake Griffin (PF F)

8. George Hill (PG SG G)

9. Zach Randolph (PF F C)

10. Rajon Rondo (PG G)

11. J.R. Smith (SG G SF F)

12. Danny Green (SG G SF F)

13. Greivis Vasquez (PG SG G)

Roster: (PG SG G SF PF F C C UT UT BN BN BN)

I trade alshon jeffery and charles clay

I receive marshawn lynch

I thought this was a very fair win/win trade. Nobody on the waiver wire is worth trying and all his wide receivers have posted just single digit points in each of the last two weeks in a ppr league and haven't really performed well all season easily worst wr group in my league! Plus his te jermichael finley may be done for the year and he has no backup. He has lacy, gore and deangelo williams as his other rbs.

I feel more desperate than he does for some reason.

Am I giving up too much, not enough?

I have dez, jnelson, and blackmon, edelman at wr and Julius Thomas as tight end. Have reed as my first priority on waivers (one spot ahead of him).

Say I want to put in 6 waiver claims for 3 players...

1. Claim j.reed, drop player A

2. Claim james jones, drop player A

3. Claim james jones, drop player B

4. Claim leveon bell, drop player A

5. Claim leveon bell, drop player B

6. Claim leveon bell, drop player C

If Reed is taken before my waiver wire order comes up, does my first rd pick become my next priority James Jones?

(Maybe same question just different scenario)

If I get Reed with first rd pick, will my 2nd claim for james jones count as my second rd pick and skip me since I'm dropping the same player as I was too claim reed? Or will my 3rd priority by default become my 2nd priority?

I've been trying this strategy out for couple of weeks, but can't tell if it's effective or if it's going to hurt me in a key pickup eventually.

My league is a worst to first league. I left my players names out just to avoid people giving me fantasy advice (I already think to much about it lol)

Use an appropriate addition formula to find the exact value of sin((pi/6) - (3pi/4)).

I have sin(pi/6) * cos(3pi/4) - cos(pi/6) * sin(3pi/4).

I just need the rest. Thanks for any help!

Given a two-sided ideal I of R, show that the annhilator in M of I = { m in M where m * i = 0 for all i in I } is a submodule of M.

Thanks for your help!

Given a submodule A < M, prove that the right annhilator in R of A = { r in R where for all a in A, a * r = 0 } is a two-sided ideal.

Thanks for any help, it is greatly appreciated!

Given S is a subset of M and a right ideal I of R. Show that S * I = { the sum from i=1 to n of si*ai where si come from S and ai come from I } is a submodule of M.

Sorry for it being wordy, don't know how to make most symbols. Also si should be read "s sub i" and same for ai.

Thanks for any help! :)

Note: I will use x for lambda!

Prove: If x is an eigenvalue of a square matrix A, then x^2 is an eigenvalue of A^2.

Thanks for the help!

Prove that every nonzero prime ideal in a euclidean domain is maximal.

Any help is much appreciated! :)

If R is commutative and I is the set of all nilpotent elements of R prove that I is an ideal.

Any help is much appreciated!

Prove: If I is a nilpotent right ideal, then R * I is a nilpotent ideal.

Thanks for any help!

If e is any idempotent in R show that R = eR (+) (1 - e)R is a direct sum of right ideals. (In case 1 is not in R, then (1 - e)R denotes the set { a - ea ,where a comes from R }.

Question as is from book. Any help is much appreciated!

Show that a ring R with unity is a division ring if and only if R has no nontrivial right ideals.

Question from text. Thanks for any help!

Show that the intersection of two ideals is an ideal, but that the union need not be an ideal.

Question,as is, from a chapter named ideals and homomorphisms. Thanks for any help.

1.) Show that there exists a ring homomorphism f : Z/(m) -> Z/(n) sending 1(bar) to 1(bar) if and only if n divides m.

2.) Let R be a ring with unity. If the set of all noninvertible elements forms an ideal M, show that R/M is a division ring. Also show that this is so if, for each r in R, either r or 1-r is invertible.

Questions are from textbook. Thanks for any help!

1.) Find the ideals of the ring Z/(n).

2.) Show that any nonzero homomorphism of a field F into a ring R is 1-1>

Any help is much appreciated!

How do you do the partial integral with respect to y of f(x,y) = (y^(1/3)) / (x - y) ?

A=nZ and B=mZ. Verify that:

1) A*B = nZmZ = nmZ?

2) A (intersect) B = nZ (intersect) mZ = lcm(n,m)Z?

3) A + B = nZ + mZ = gcd(n,m)Z?

I'm sorry if this is vague but this is what I was left with. Any help is much appreciated.

1.) 2Z (intersect) 3Z (intersect) 5Z = ? In other words, find the n such that nZ = 2Z (intersect) 3Z (intersect) 5Z.

2.) For a ring R with identity and a nonempty subgroup S from R. Prove the following.

a.) The right ideal of S = S*R

b.) The left ideal of S = R*S

c.) The two-sided ideal of S = R*S*R

Please help me show that a finite integral domain is a division ring. This isn't a homework question but something the professor wanted me to try but I don't know where to start.