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      "body": "Congratulations @anarangel! You received a personal award!\n\n<table><tr><td>https://steemitimages.com/70x70/http://steemitboard.com/@anarangel/birthday2.png</td><td>Happy Birthday! - You are on the Steem blockchain for 2 years!</td></tr></table>\n\n<sub>_You can view [your badges on your Steem Board](https://steemitboard.com/@anarangel) and compare to others on the [Steem Ranking](https://steemitboard.com/ranking/index.php?name=anarangel)_</sub>\n\n\n###### [Vote for @Steemitboard as a witness](https://v2.steemconnect.com/sign/account-witness-vote?witness=steemitboard&approve=1) to get one more award and increased upvotes!",
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      "body": "agreed, but only if they are from the manufacturer of the product themselves ;)\n\n###  5. Quality of the PostSteemhunt is a “product hunting” site, **not a writing curation site**. We have a certain format that all hunters should follow when posting a product in order to make a fair/effective ranking chart. Please follow the directions below:\n5-1. The field “name of product” should ONLY contain the official name of the product.\n5-2. Do not duplicate the product name or use any non-product-specific words in the field “short description.” \n**5-3. Do not attach non-related screenshot images or videos.**\n5-4. Do not use low quality product images.\n5-5. Do not share any scams, highly suspicious cryptocurrency/fin-tech, or illegal products.\n5-6. Do not share porn or anything under the #nsfw category.\n\n\n<3 \n\nthanks for your comment!",
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      "body": "Friend @dayleeo, in addition to the various applications you mentioned for this hunt, keep in mind that it would be of great help for people who want to use gifs at the time of publishing our hunts. ",
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      "body": "Your hunt @ml-naeem presents us with a different way of appreciating the work involved in designing a garment. In addition to a useful tool for people who are dedicated to that, this page could also serve as entertainment for those who are attracted by this trade and could even encourage them to devote themselves to designing clothes as their occupation.",
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      "body": "I'll certainly try the hunt you've shared @meher04. Taking pictures is one of my favorite hobbies, and from what I see in the details of the app, is very capable of helping me in editing and capturing the images I get.",
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      "body": "<div class=\"text-justify\">\n\n> Grato saludarles nuevamente comunidad. Para todos es muy importante comprender la esencia del diseño numérico que nos brinda la matemática. Partimos de simples ejercicios que nos proponen la posibilidad plantear variables aplicables a cualquier rama de la ciencia: Medicina, Ingeniería, Informática, Administración, entre otros.\n\n# <center>Sutil Matemática: Secuencia de Sumas del 1 al 1000</center>\n#\nEn otros términos, si no comprendemos parte de estos ejercicios esenciales, por consiguiente, alcanzar la comprensión de su aplicabilidad se dificulta. Es por ello, que ahora, quisiera plantearles la comprensión de problemas muy particulares. Por ejemplo:\n\nEmpieza haciendo la pregunta: ¿Cuál es la suma de los números del 1 al 1000? Esta interesante interrogante puede ser respondida mediante la siguiente fórmula:\n\n<center>![imagen 1.jpg](https://steemitimages.com/DQmcsx4PD65dhGHnUceGWWHRoMvuanZQTtex9wg1ythF5Sq/imagen%201.jpg)</center>\n\nEn donde, A1, An, y n representa el primer término, último termino y número de términos, respectivamente, así, la respuesta a la pregunta anterior es igual a:\n\n<center>![imagen 2.jpg](https://steemitimages.com/DQmZnjjPD4agpc3nrGKyo7SVi5E7MjnLthdqwkfXjKqVi96/imagen%202.jpg)</center>\n\nEsta fórmula fue descubierta por GAUSS (1.777-1855) durante su infancia, una vez que, su maestro de colegio le dio la tarea a él y a sus compañeros de sumar los números del 1 al 100. Los compañeros de Gauss comenzaron sumando un número tras otro, pero este último notó que podía reemplazar: \n\n(1+2+3+4+5 ….. 95+96+97+98+99+100) = (1+100) + (2+99) + (3+98) + … + (50+51).\n\nLuego, como en cada paréntesis la suma es la misma y hay: 100/2 = 50 paréntesis, la suma es igual a: 101x50 = 5.050.\n\nSe percibe en este planteamiento anterior la simplicidad de un problema numérico con la comprensión del diseño a través de una formula planteada para facilitar procesos aplicables a diversas áreas de la ciencia que lo requieren. Es por ello, la suma importancia de comprenderlos, manejarlos y aplicarlos en cualquier secuencia similar, así como en otros sin fines de ejemplo que hacen que gajes o cotidianidades de nuestro oficio se simplifiquen en ecuaciones sutiles de la matemática.\n \nSaludos.\n\n</div>",
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