Equipments for 150 Dark Knight. Returning player 5 years Hey guys, Im sort of considering playing again on my dark knight which is level 152. Unfortunately I have some not so great friends that took "borrowing" my equipment as taking everything and no longer returning it. All I have at the moment is a level 70 spear and about 15 mil mesos left. Not sure where to go or what to do to get going at the moment. Any tips would be appreciated! Its been a long 5 years and this game feels completely new now. Been reading guides but nothing is really showing me what to go for equipment wise that I can find.
Math question help Hello, I am having some difficulty understanding a math problem that I know is not that difficult but it still confuses me. The question is "Is it possible for both A ⊆ B (A relation B) and A ∈ B (A set B) to be true." The big problem I am having is that I cannot figure out how the relation symbol and the set symbol work and since I do not have my math book yet, I am finding it difficult to figure this out via google. Any help at all would be good.
Math probability question help Hello everyone, I was having a bit of trouble on a question regarding probability. Hoping someone understands it and might be able to help me reach the answer! The question is: Let the random variable X represent the profit made on a random clothing store on Main Street. Assume X is normal with a mean of $360 and a standard deviation of $50. 31. What is P(X > $400)? A) 0.2119 C) 0.7881 B) 0.2881 D) 0.8450 The answer here is A but I have no idea how to reach it. Any help would be appreciated.
Help With Proofs Math Im working on a problem that states: (A x B)'=(A' x B) U (A x B') U (A' x B') Note that '=complement and x is the cartesian product for sets such as (x,y) where x=a and y=b. Im trying to prove this problem but im not sure how to prove go about working through it with the (A' x B) U (A x B') that is added in. I can do it just fine when its just (A x B)'=(A' x B'). Any help is appreciated because ive been trying to figure this out for 2 hours now =_= </3
Help with proofs math Hey guys, Basil has been helpful to me in the past with proofs so I'm coming to you guys again for a bit of assistance on a proof problem. Question: Let m and n be integers. Prove that if m^2-3n is even, then n^2-3m must also be even. Not really sure where to go with this one as I struggle with proofs as it is. Any help would be appreciated!
Anyone good with proofs? math The question im working on here is... This problem involves prime numbers. A number p is called prime if it is a natural number (i.e. positive integer) such that the only integers that divide it without remainder are 1; 1; p; and p. Examples of primes include 2; 3; 5; 7; 11; :::. The number 1 is NOT prime. Also, note that 2 is the only even prime number (make sure you understand why). Consider the following statement. If it is true, prove it. If it is false, fi nd a counterexample. Let p be a prime number. Then the number p^2 + p + 2 is not prime. I have to prove it if its true or provide a counterexample if false. I am kind of hopeless with proofs here and any help would be great so I can finally be done with