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AnswerQuestion Answers for Class 12Class 12 BiologyClass 12 ChemistryClass 12 EnglishClass 12 MathsClass 12 PhysicsClass 12 Social ScienceClass 12 Business StudiesClass 12 EconomicsQuestion Answers for Class 11Class 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 10Class 10 ScienceClass 10 EnglishClass 10 MathsClass 10 Social ScienceClass 10 General KnowledgeQuestion Answers for Class 9Class 9 General KnowledgeClass 9 ScienceClass 9 EnglishClass 9 MathsClass 9 Social ScienceQuestion Answers for Class 8Class 8 ScienceClass 8 EnglishClass 8 MathsClass 8 Social ScienceQuestion Answers for Class 7Class 7 ScienceClass 7 EnglishClass 7 MathsClass 7 Social ScienceQuestion Answers for Class 6Class 6 ScienceClass 6 EnglishClass 6 MathsClass 6 Social ScienceQuestion Answers for Class 5Class 5 ScienceClass 5 EnglishClass 5 MathsClass 5 Social ScienceQuestion Answers for Class 4Class 4 ScienceClass 4 EnglishClass 4 MathsWhat is the approximate value of \[\pi\]?AnswerVerified519.9k+ viewsHint: In order to find the approximate value of \[\pi\], we must consider the known value of \[\pi\] i.e. the rational value of \[\pi\]. Since we know that \[\pi\] is an irrational number, we cannot find the exact value of \[\pi\]. Instead we will be finding the approximate or the nearer value of \[\pi\].Complete step by step answer:Let us briefly discuss irrational numbers. Irrational numbers are those numbers that are real but cannot be expressed in the form of a fraction which means it cannot be expressed in the form of \[\dfrac{p}{q}\] where \[p,q\] are integers and \[q\ne 0\]. The decimal expansion of an irrational number is neither terminating nor recurring. We can find whether a number is irrational or not by trying to express the number in the \[\dfrac{p}{q}\] form. Irrational numbers are a part of real numbers which means that they obey all the properties of real numbers. The most common or known irrational numbers are \[\pi\], Euler’s number and Golden ratio.Now let us find the approximate value of \[\pi\].The rational form of \[\pi\] is \[\dfrac{22}{7}\]. This is considered as the approximate value of \[\pi\].The decimal expansion of \[\dfrac{22}{7}\] would be \[\dfrac{22}{7}=3.1415...\]\[\therefore \] The approximate value of \[\pi\] is \[\dfrac{22}{7}\].Note: We can consider the value of \[\pi\] according to our convenience either the fractional form of the decimal form. We must have a note that the least common multiple of two irrational numbers may or may not exist. It obeys properties such as the addition and the multiplication. Recently Updated PagesMaster Class 8 Social Science: Engaging Questions & Answers for SuccessMaster Class 8 Science: Engaging Questions & Answers for SuccessMaster Class 8 Maths: Engaging Questions & Answers for SuccessClass 8 Question and Answer - Your Ultimate Solutions GuideWrite a brief account of abscisic acid class 11 biology CBSEThe total number of structural isomers possible for class 12 chemistry CBSEMaster Class 8 Social Science: Engaging Questions & Answers for SuccessMaster Class 8 Science: Engaging Questions & Answers for SuccessMaster Class 8 Maths: Engaging Questions & Answers for SuccessClass 8 Question and Answer - Your Ultimate Solutions GuideWrite a brief account of abscisic acid class 11 biology CBSEThe total number of structural isomers possible for class 12 chemistry CBSE

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