Question: What is the nth term of a sequence? Answer and Explanation: There are two main types of sequences/progressions. Arithmetic Sequence - The difference between any two consecutive terms is the same for all... Learn more about this topic: ...
What is a formula for the nth term of the given sequence?12, 6, 3, ( ) A. a_n=24(2)^(1-n) B. a_n=24( 12)^(-n) C. a_n=24( 12)^(n-1) D. a_n=12(2)^(1-n) 相关知识点: 试题来源: 解析 D 反馈 收藏
An arithmetic sequence has numbers arranged in such a way that the difference between any two consecutive terms is the same. A rule for the nth term...Become a member and unlock all Study Answers Start today. Try it now Create an account Ask a question Our expert...
As it is shown in the first part of this short essay, duality plus conservation laws allow the violation of Bell’s inequalities for any spatio-temporal separation. To dig deeper into particle dualism, in the second part, a class of models is proposed as a working framework. It encompasses...
State where the power series is centered. \sum^\infty_{n=0} \frac {(-1)^n(x-2\pi)^{8n{(8n)!} Define "power" in relation to hypothesis testing. Define Power set in algebra. State example. Explain why the Power Rule cannot be used for \int \frac{1}{x}dx. ...
Average is a term used broadly to denote a middle or typical value of a data set, encompassing mean, median, and mode, depending on the context. It's commonly used in everyday language to refer to a general sense of 'the middle' or an expected value in a range of numbers. Whereas ...
Discover What is Fibonacci series in C, a technique that involves calling a function within itself to solve the problem. Even know how to implement using different methods.
Triangular and Square Numbers: The Algebra We can see quite easily that this method can be applied to all of the triangular numbers we have seen so far, and if we add together any consecutive triangular numbers, we do indeed get a square number. For example; 1 + 3 = 4, 3 + 6 = ...
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It gives an algorithm for addition, subtraction, multiplication, division and square root, and requires that implementations produce the same result as that algorithm. Thus, when a program is moved from one machine to another, the results of the basic operations will be the same in every bit ...