Transitive Property of Equality

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Transitive Property of Equality Definition: Property is the reasonable laws for real numbers in mathematics. Here we practice the equality property briefly. Thus the equality properties are used to activate, stable the equations. Generally, equality is referred as follows, m = n indicates m is equal to n. m ≠n indicates m does not equal n. Thus, the properties of equalities contain the following properties. 1. Balance equation relation property a) Addition property b) Subtraction property c) Multiplication property Know More About Live Tutor


d) Division property 2. Equivalence relation property a) Reflexive property b) Symmetric property c) Transitive property 3. Distributive property Here the transitive property is explained briefly as follows, Transitive PropertyBack to Top Generally, the transitive property deals with following categories, 1) Transitive property of equalities 2) Transitive property of inequalities 1) Transitive property of equalities : Learn More About Live Online Tutoring


If m, n, and o are real numbers, then transitive property of equalities states that m = n and n = o then m =o. Thus, the two quantities equal to the same quantity are identical to each other. Otherwise, transitive property of equalities referred as, if two numerical are equal to same number, then all numerical are equal to each other. 2) Transitive property of inequalities : The transitive property of inequalities states as follow, If x < y and y < z, then x < z. If x ≤ y and y ≤ z, then x ≤ z. If x > y and y > z, then x > z. If x ≥ y and y ≥ z, then x ≥ z Also the transitive property of inequalities said that if a number is less than or equal to a second number, and the second number is less than or equal to a third number, then the first number is also less than or equal to the third number.


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100n + 80 + 7 = 87 + 100n. Subtracting these two numbers we get, After solving, we get 693 = 99n. The digit can be arranged in 3 ways or 6 ways. We have already investigated 2 of these ways. We can now try one of the remaining 4 ways. One of these are n = 95 100n + 70 + 8 = 693 - 99n 199n = 615 After solving, we get n=3 Answer: The unknown digit is 3.


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