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Sanjay Kumawat Archive

Revisiting Irrational Numbers Class 10

1.Revisiting Irrational Numbers Class 10 In this article Revisiting Irrational Numbers Class 10,we will prove that square root of 2,3,5 is irrational numbers.We use in our proof,the Fundamental Theorem of Arithmetic.“Before moving to Revisiting Irrational Numbers Class 10,read our basic introduction to Fundamental Theorem of Arithmetic 10th.” 2.Revisiting Irrational Numbers Class 10 Illustrations Illustration 1:

Coordinate Plane in Class 9

1.Coordinate Plane in Class 9 Do you know coordinate plane in Class 9?In this article we will read coordinate plane Questions with Solution.“Before moving to Part 2,read our basic introduction to The Use of Coordinates Class 9.” 2.Important Points of Coordinate Plane in Class 9 (1.)To locate the position of an object or a point

Dice in General Intelligence Test

1.सामान्य बुद्धि परीक्षण में पासा (Dice in General Intelligence Test): सामान्य बुद्धि परीक्षण में पासा (Dice in General Intelligence Test) के इस आर्टिकल में पासा पर आधारित MCQs प्रश्नों को कैसे हल करते हैं,जानिए कम्प्लीट गाइड और उदाहरणों सहित हल। Also Read This Article:- Mathematical Reasoning in Competitive Exams 2.सामान्य बुद्धि परीक्षण में पासा के

Logarithms MCQs with Solution

1.लघुगणक एमसीक्यूज हल सहित का परिचय (Introduction to Logarithms MCQs with Solution): लघुगणक एमसीक्यूज हल सहित (Logarithms MCQs with Solution) के इस आर्टिकल में ऐसे सवालों के बारे में अध्ययन करेंगे जो प्रश्न सामान्यतः परीक्षा में नहीं आते हैं,परन्तु कभी-कभी पूछ लिए जाते हैं। Also Read This Article:- Number Series in Competitive Exams 2.लघुगणक एमसीक्यूज

Correlation Coefficient by Karl Pearson:The Ultimate Guide with Formulas and Solved Examples

1.कार्ल पियर्सन विधि से सहसम्बन्ध गुणांक:चरम गाइड सूत्रों और साधित उदाहरण के साथ (Correlation Coefficient by Karl Pearson:The Ultimate Guide with Formulas and Solved Examples): कार्ल पियर्सन विधि से सहसम्बन्ध गुणांक (Correlation Coefficient by Karl Pearson) क्यों सबसे भरोसेमंद माना जाता है? दो चरों के बीच रैखिक सम्बन्ध को समझने के लिए विस्तृत और सम्पूर्ण

Geometrical Construction of Complex Numbers on Argand Plane

1.Geometrical Construction of Complex Numbers on Argand Plane In this article “Geometrical Construction of Complex Numbers on Argand Plane”,we will read about addition,multiplication,subtraction and divide of complex numbers.Do you think that addition and multiplication is only algebraic? In this article we will visualize (physically) by geometry and Argand plane.“Before moving to Part 2,read our basic

Tac Locus and Node Locus B.sc. Maths

1.Tac Locus and Node Locus B.sc. Maths In this article “Tac Locus and Node Locus B.sc. Maths”, we will read to find out the tac-locus,node-Locus and singular solution of differential equations of first order but not of first degree.“Before moving to Part 2,read our basic introduction to Singular Solutions and Extraneous Loci.” 3.Tac Locus and

Formula for Curvature-B.Sc. Math

1.Parametric and Cartesian Formula for Curvature-B.Sc. Math In this article “Parametric and Cartesian Formula for Curvature-B.Sc. Math”,we will read about how to find radius of curvature for cartesian curves and parametric curves?“Before moving to Part 2,read our basic introduction to Radius of Curvature in UG Mathematics.” Also Read This Article:-Power Series in Differential Calculus 2.Illustrations

Relations in Class 12 Examples with Solutions

1.Relations in Class 12 Examples with Solutions In this article we will reading “Relations in Class 12 Examples with Solutions”.we have already read Types of relations.Some of extra examples are following: Also Read This Article:- Relations Class 12 Examples with Solution 2.Relations in Class 12 Examples Example 9. Show that each of the relation R

Types of Sets Class 11th

1.Types of Sets Class 11th In this article we will discuss about “Types of Sets Class 11th”.Previous article we have read “Sets and Their Representations”.Now we will read theory of types of sets and questions with solution. Also Read This Article:- General Equation of Straight Line 2.Types of Sets Class 11th Solved Illustrations Illustration:1.Which of