closure property of multiplication number example

#Closure property of multiplication number example free

The closure property states that for any two rational numbers a and b, a + b is also a rational number. Source: Solving math problems 1) Addition of Rational Numbers Let us now study these properties in detail.

#Closure property of multiplication number example free

Book a Free Trial.The major properties of rational numbers are:

Here at Winaum Learning, the Distributive Property of Multiplication with addition and subtraction and other Properties of Whole Number are well understood by the students in an active learning environment with maths orals, written work, exercises, assessments, puzzles, and other math activities at Winaum Learning online maths classes. Example 3 : Let a = 50, b = 25 and c = 12.General Property: a × (b – c) = ( a × b )– ( a × c ) General Property: a × ( b + c ) = ( a × b ) + ( b × c )Įxample 3 : Let a = 25, b = 11 and c = 40Įxample 4 : Let a = 100, b = 70 and c = 30Īccording to distributive property multiplying the difference of two numbers by a number will give the same result as multiplying each number individually and then finding the difference of the products. The Distributive Property says that when we multiply the sum of two or more addends by a number, then it will give same answer as multiplying each addend individually by the number and then adding each of the multiplication results. Here at Winaum Learning, the Commutative properties of addition and multiplication and other Properties of Whole Number are well understood by the students with maths exercises, assessments, puzzles, and math activities at Winaum Learning online maths classes. This implies that the product of whole numbers remain unchanged even if change the order of numbers while multiplication. If a and b are two whole numbers and a = 7, b = 5, So if we see above the answer on the left-hand side and the answer on the right-hand side, both answers are 14. If a and b are two whole numbers and a = 6, b = 8. So if we see above the answer on the left-hand side and the answer on the right-hand side, both answers are 12. If a and b are two whole numbers and a = 3, b = 9. So if we see above the answer on the left-hand side and the answer on the right-hand side, both answers are 15. Example 2: If a and b are two whole numbers and a = 7, b = 8.So if we see above the answer on the left-hand side and the answer on the right-hand side, both answers are 10. If a and b are two whole numbers and a = 5, b = 5, The sum of two whole numbers remains the same even after interchanging the order of the numbers. If we change the order, the sum of whole numbers remains unchanged. To understand the Properties of Whole Number and other topics related to enhancing maths understanding, Winaum Learning offers Online, Live, Interactive Classes in small batches to kids in order to develop their strong mathematical foundation. To Summarise: As we look at the examples above when we multiply any two whole numbers, then you will see that the multiplication result is again a whole number.

Implying that 1, 8, and the multiplication result 8 all are whole numbers. If a = 1, b = 8, and a &b are whole numbers, then Implying that 9, 2, and the multiplication result 18 all are whole numbers.Įxample 5. If a = 9, b = 2, and a & b are whole numbers, then Implying that 5, 11, and the multiplication result 55 all are whole numbers.Įxample 4. If a = 5, b = 11, and a &b are whole numbers, then

Implying 3, 6, and 18 all are whole numbers.Įxample 3. Asssume a and b are whole numbers and if a = 3, b = 6, Implying 4, 7, and 28 all are whole numbers.Įxample 2. If a and b are two whole numbers then a x b is also a whole number.Įxample 1. To summarise: On the Addition of any two whole numbers, you will see that the result of addition is again a whole number. If a = 8, b = 3, and a &b are whole numbers, then Implying a+b which equals 14 is also a whole number.Įxample 4. Therefore 4 + 6 = 10, 10 is also a whole number. Now a and b are whole numbers, hence the result of addtition of a+b is also a whole number. Then 4+7 = 11, implying 4, 7, and 11 all are whole numbers. If a and b are two whole numbers then a+b is also a whole number.