# flapjackery

less info
reputation
6
bio website location age member for 2 years, 5 months seen yesterday profile views 18

# 57 Actions

 Jul22 accepted Prove: If $A \subseteq B$ and $B \subseteq C$, then $A \subseteq C$. Jul21 asked Prove: If $A \subseteq B$ and $B \subseteq C$, then $A \subseteq C$. Jul20 comment Prove $A \subset \emptyset \iff A = \emptyset$ I gave your answer the points because it was the most thorough and points out the issues in my proof. Although, what does Git Gud mean by his comment? What is the prejudice against the statement? Jul18 accepted Prove $A \subset \emptyset \iff A = \emptyset$ Jul17 accepted Why does direct substitution work for limits? Jul17 asked Prove $A \subset \emptyset \iff A = \emptyset$ Jul2 awarded Curious May23 asked How do I work out the last sentence in this section of a proof of the Unique Factorization Theorem? Mar19 asked How can I show that $u=e^{\sigma\sqrt{\Delta t}}$ in the binomial option pricing model Dec20 comment Please show $|\sin(n+1)x| = |\sin(nx+x)|$ Thanks. That makes sense. Is this typically how arguments for sine are written? I feel like the way you have written in in your answer makes much more sense, in fact, aren't the extra set of brackets necessary? Otherwise what I wrote in my question should be interpreted as (sin(n+1))*x, right? Dec20 accepted Please show $|\sin(n+1)x| = |\sin(nx+x)|$ Dec19 asked Please show $|\sin(n+1)x| = |\sin(nx+x)|$ Oct30 accepted What's the derivative $\frac{dE[F]}{dF_i}$ of this function $E[F] = |\frac{dF}{dx}|^2$? Oct21 asked What's the derivative $\frac{dE[F]}{dF_i}$ of this function $E[F] = |\frac{dF}{dx}|^2$? Jun12 accepted Evaluate the limit: $\lim_{(x,y,z)\to(0,0,0)}\frac{xy+yz^2+xz^2}{x^2+y^2+z^4}$ Jun12 asked Evaluate the limit: $\lim_{(x,y,z)\to(0,0,0)}\frac{xy+yz^2+xz^2}{x^2+y^2+z^4}$ Jun11 asked Why does direct substitution work for limits? Jun11 awarded Commentator Jun10 comment How to evaluate $\lim_{(x,y)\to(0,0)}\frac{y^2\sin^2x}{x^4+y^4}$ Thank you, Peter! Jun10 accepted How to evaluate $\lim_{(x,y)\to(0,0)}\frac{y^2\sin^2x}{x^4+y^4}$