What Does Exclamation A Point Mean In Math A Multiplication Class ...

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seo-qnaheader left imagearrow-right Answerdown arrowQuestion Answers for Class 12down arrowClass 12 BiologyClass 12 ChemistryClass 12 EnglishClass 12 MathsClass 12 PhysicsClass 12 Social ScienceClass 12 Business StudiesClass 12 EconomicsQuestion Answers for Class 11down arrowClass 11 EconomicsClass 11 Computer ScienceClass 11 BiologyClass 11 ChemistryClass 11 EnglishClass 11 MathsClass 11 PhysicsClass 11 Social ScienceClass 11 AccountancyClass 11 Business StudiesQuestion Answers for Class 10down arrowClass 10 ScienceClass 10 EnglishClass 10 MathsClass 10 Social ScienceClass 10 General KnowledgeQuestion Answers for Class 9down arrowClass 9 General KnowledgeClass 9 ScienceClass 9 EnglishClass 9 MathsClass 9 Social ScienceQuestion Answers for Class 8down arrowClass 8 ScienceClass 8 EnglishClass 8 MathsClass 8 Social ScienceQuestion Answers for Class 7down arrowClass 7 ScienceClass 7 EnglishClass 7 MathsClass 7 Social ScienceQuestion Answers for Class 6down arrowClass 6 ScienceClass 6 EnglishClass 6 MathsClass 6 Social ScienceQuestion Answers for Class 5down arrowClass 5 ScienceClass 5 EnglishClass 5 MathsClass 5 Social ScienceQuestion Answers for Class 4down arrowClass 4 ScienceClass 4 EnglishClass 4 MathsSearchIconbannerWhat does exclamation a point mean in math?(a) Multiplication(b) Factorial(c) Factorization(d) None of theseAnswerVerifiedVerified536.4k+ viewsHint: To get our answer, the exclamation point in mathematics provides us with a result of factorial. Now, in the given answer we will try to explain about the factorial term, And will try to choose from the given options.Complete step by step solution:According to the problem, we are trying to denote what the exclamation of a point denotes.Easily speaking, the exclamation gives us the factorial of a given number.Now, speaking of factorial, in mathematics, factorial is an important function, which is used to find how many ways things can be arranged or the ordered set of numbers. The well known interpolating function of the factorial function was discovered by Daniel Bernoulli. In short, a factorial is a function that multiplies a number by every number below it.Again, factorial is a simple thing. Factorials are just products. An exclamation mark indicates the factorial. Factorial is a multiplication operation of natural numbers with all the natural numbers that are less than it.Giving examples, if we have a number n and the factorial of n is said to be, n!, then, we get, $n!=n\times \left( n-1 \right)!=n\times \left( n-1 \right)\times \left( n-2 \right)!=.....=n\times \left( n-1 \right)\times \left( n-2 \right)\times .....\times 3\times 2\times 1$ So, the correct answer is “Option b”.Note: Talking about factorials, we had seen, $n!=n\times \left( n-1 \right)\times \left( n-2 \right)\times .....\times 3\times 2\times 1$. But, we can also see, 0! = 1. This is a typical disruption of our given rule. Because, according to the convention of empty product, the result of multiplying no factors is a nullary product. It means that the convention is equal to the multiplicative identity.Recently Updated PagesMaster Class 11 Computer Science: Engaging Questions & Answers for Successarrow-rightMaster Class 11 Business Studies: Engaging Questions & Answers for Successarrow-rightMaster Class 11 Economics: Engaging Questions & Answers for Successarrow-rightMaster Class 11 English: Engaging Questions & Answers for Successarrow-rightMaster Class 11 Maths: Engaging Questions & Answers for Successarrow-rightMaster Class 11 Biology: Engaging Questions & Answers for Successarrow-rightMaster Class 11 Computer Science: Engaging Questions & Answers for Successarrow-rightMaster Class 11 Business Studies: Engaging Questions & Answers for Successarrow-rightMaster Class 11 Economics: Engaging Questions & Answers for Successarrow-rightMaster Class 11 English: Engaging Questions & Answers for Successarrow-rightMaster Class 11 Maths: Engaging Questions & Answers for Successarrow-rightMaster Class 11 Biology: Engaging Questions & Answers for Successarrow-right
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