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Where can one purchase a Rode NT1?
The Rode NT1 microphone can be purchased at most major online retailers such as Amazon or alternatively you may wish to order directly from Rode Microphones official website.
What are the advantages of the binary one quaternary 2B1Q over Alternate Mark Inversion AMI signaling schems?
It is less expensive It is available from any NT1 vedor It can support signal over twice the distance
Cut off list in MHT-CET 2008?
list of engineering colleges in maharashtra with cut-off marks in mh-cet 2009
What types of Mic Bundles are available at Guitar Center?
There are a number of Mic Bundles available at Guitar Center. One can purchase the MXL 3000 Mic Bundle, the MXL 800 Series or the Rode Microphones NT1-A Condenser Mic Bundle.
What is a good microphone to record vocals?
Personally I recommend the RODE NT1-A. It retails at about $240 or so. For the sound I would compare it to mics costing over a thousand. I've heard it on many sessions from rap to metal and it has never let me down. Also, if you are on a budget you can go with the Shure SM58.
How To Find Cheap Microphones?
Microphones are a great resource for people who use VoIP or recording for their computers. Microphones can cost anywhere from ten dollars to five hundred dollars. Many consumers don’t want to spend a whole paycheck on their microphones. If you’re looking to get a great microphone at an even better price, you might want to use some of the tips listed below.1.&nbps;&nbps;&nbps;Craigslist. Craigslist is an excellent resource for finding a great new or used microphone. People will have older or barely used microphones lying around and will part with them for pennies on the dollar. Search through the listings in your area to find a great microphone for a cheap price. Be sure to test the microphone before you buy it.2.&nbps;&nbps;&nbps;Amazon.com. Amazon is another online website that will allow users to find a good microphone for an amazing deal. Go through the listings of the independent sellers to find a microphone that would normally be really expensive. They will have listed them at a discounted price and you can come out on top. Be sure to check their ratings before you purchase the item so you don’t get scammed.3.&nbps;&nbps;&nbps;Goodwill Stores. Goodwill stores can be a great place to find a used microphone. If you’re not worried about sound quality or something that is going to last for ten years, go ahead and buy a used one from the electronics bin at a Goodwill store. You can probably find one for about five or six dollars.4.&nbps;&nbps;&nbps;The Flea Market. Every flea market has an electronics dealer that will have an after market microphone for sale. The best thing about the flea market is that you can haggle over the price and get an even better deal than you would originally. This is only if you want to get a microphone that isn’t going to be used professionally.5.&nbps;&nbps;&nbps;Garage sales. Millions of people dabble in home recording at one point during their lives. A garage sale could be an excellent place to find a used microphone for very cheap. Make a mental note of all the garage sales going on around you area and you can definitely find a good microphone for cheap.
What is the Easter bunny's email address?
The Easter Bunny does not have a phone number.
How do you calculate the half-life of cesium-135 if seven-eighths of a sample decays in 6106 years?
As is asked, the half-life of the cesium-135 is 2035.3333... years (or 2035 1/3 years). We'll walk through the process to show you how to calculate it using an "easy" method. But before we launch, the half-life of cesium-135 is actually on the order of 2.3 million years, just so you know. Now let's look at the math. To make the calculations, we'll use a 2-step process to avoid some sophisticated "nastiness" and mathematical hair-pulling. First we'll need to find the number of half-lives, and we know that 7/8ths are gone in 6106 years. That means 1/8th is left. Since we're dealing with half-lives (or 1/2-lives) we'll need an expression to get from the "start" to end up with 1/8th of the substance remaining. Here's the equation: 1/2n = 1/8 [the n is the number of 1/2-lives it takes for a given amount of decay to occur] The 1/2 is the rate of decay, and that's because half-life means half goes away at every interval of time. This is for all applications involving radioactive decay. (We might have other applications in something like business where things like sales or production decay by 1/3rd or 1/4th or something else.) If you solve for n here, you'll get 3, 'cause it takes 3 half-lives for 7/8th of the material to decay and for 1/8th to be left. (The sequence is 1/2, 1/4th, 1/8th, 1/16th, 1/32nd, ..., and you knew that already.) We now take the number of half-lives and divide it into the time it took for the decay of 7/8th of the material to occur and 1/8th to be left, and here's that expression: t1/2 = t / n t1/2 = half-life of the substance under investigation t = time elapsed for a given amount of decay to occur n = number of half-lives that elapse in a given period of decay t1/2 = t / nt1/2 = 6106 / 3 = 2035.3333... years Simple and easy. Use a scientific calculator to solve the first equation or just do some repetitions to run down the number of half-lives. We have some other expressions we could use to pull everything together, but they're a little more complex. Links can be found below to citations and explanations, and you're a mouse click away from those higher order mathematical expressions to make the calculations. The object here was to make the math accessable to almost any student. No, we're not selling you short, but giving you a stepping stone to the "bigs" with this avenue to a solution. (If you're really adept, you can take the information here and derive your own equation! Never said you weren't challenged in addition to being informed!)
Can you give the prim's algorithm program in c?
Prim's algorithm is an algorithm in graph theory that finds a minimum spanning tree for a connected weighted graph. This means it finds a subset of the edges that forms a tree that includes every vertex, where the total weight of all the edges in the tree is minimized. The algorithm was developed in 1930 by Czech mathematician Vojtěch Jarník and later independently by computer scientist Robert C. Prim in 1957 and rediscovered by Edsger Dijkstra in 1959. Therefore it is sometimes called the DJP algorithm, the Jarník algorithm, or the Prim-Jarník algorithm.-> This Program is to implement Prims algorithm.-> This program is to find minimum spanning treefor undirected weighted graphs-> Data Structers used:Graph:Adjacency Matrix-> This program works in Microsoft vc++ 6.0 environment.**************************************************************/#includeclass prims{private:int n; //no of nodesint graph_edge[250][4]; //edges in the graphint g; //no of edges in the graphint tree_edge[250][4]; //edges in the treeint t; //no of edges in the treeint s; //source node//Partition the graph in to two setsint T1[50],t1; // Set 1int T2[50],t2; // Set 2public:void input();int findset(int);void algorithm();void output();};void prims::input(){cout
