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Title | Chirag |
Description | The blog of Chirag |
Keywords | blog, blog platform, self-hosted, self-hosted blogging, simple blog platform, minimalist blog, minimalist blogging platform, simple blog platform, easy blogging, uncluttered blogging, web developer blog, programmer blog platform, coder blog |
WebSite | stemmultiverse.com |
Host IP | 68.183.104.228 |
Location | United States |
Site | Rank |
US$1,061
Last updated: 2023-05-20 08:08:59
stemmultiverse.com has Semrush global rank of 0. stemmultiverse.com has an estimated worth of US$ 1,061, based on its estimated Ads revenue. stemmultiverse.com receives approximately 122 unique visitors each day. Its web server is located in United States, with IP address 68.183.104.228. According to SiteAdvisor, stemmultiverse.com is safe to visit. |
Purchase/Sale Value | US$1,061 |
Daily Ads Revenue | US$0 |
Monthly Ads Revenue | US$29 |
Yearly Ads Revenue | US$352 |
Daily Unique Visitors | 8 |
Note: All traffic and earnings values are estimates. |
Host | Type | TTL | Data |
stemmultiverse.com. | A | 60 | IP: 68.183.104.228 |
stemmultiverse.com. | NS | 21600 | NS Record: ns-cloud-c3.googledomains.com. |
stemmultiverse.com. | NS | 21600 | NS Record: ns-cloud-c2.googledomains.com. |
stemmultiverse.com. | NS | 21600 | NS Record: ns-cloud-c1.googledomains.com. |
stemmultiverse.com. | NS | 21600 | NS Record: ns-cloud-c4.googledomains.com. |
--> Chirag Verma Blog Archive RSS Subscribe From Subject 2000 Putnam A5 Problem: Three distinct points with integer coordinates lie in the plane on a circle of radius r > 0. Show that two of these points are separated by a distance of at least r^(1/3) Solution: Suppose that $$a, b, c$$ are the distances between the three points. Suppose further that $$a, b, c < r^{1/3}$$. Then, if . . . Read More November 05, 2021 2007 Putnam B4 Problem: Let $$n$$ be a positive integer. Find the number of pairs $$P$$, $$Q$$ of polynomials with real coefficients such that $$(P(X))^2+(Q(X))^2 = X^{2n}+1$$ and $$\deg P > \deg Q$$ Solution: Firstly, suppose $$P, Q \in \mathbb{R}[X]$$ with $$P^2+Q^2 = X^{2n}+1$$. Then, working in $$\mathbb{C}[X]$$, we get . . . Read More October 23, 2021 2009 CMO Problem 4 Problem: Find all ordered pairs of integers $$(a,b)$$ such that $$3^a+7^b$$ is a perfect square Solution: The only ordered pairs $$(a,b)$$ such that $$3^a+7^b$$ is a perfect square are |
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