Use distributive property and find the product: 81 × 1001

To find 81 × 1001 using distributive property. Distributive property of multiplication over addition for integers: For integers a , b , c , we have a × b + c = a × b + a × c 81 × 1001 = 81 × 1000 + 1 81 × 1000 + 1 = 81 × 1000 + 81 × 1 = 81000 + 81 = 81081 Therefore, 81 × 1001 = 81081

Evaluate the quotient: - 40 ÷ + 5

To find the quotient: - 40 ÷ + 5 Integers: A collection of natural numbers, their negatives and zero. Zero is neither negative nor positive. While dividing integers, divide the two numbers and follow the sign rules. + ÷ + = + - ÷ - = + + ÷ - = - - ÷ + = - Here, 40 ÷ 5 = 8 and - ÷ + = - Therefore, - 40 ÷ + 5 = - 8

Evaluate the quotient: - 5 ÷ - 5

To find the quotient: - 5 ÷ - 5 Integers: A collection of natural numbers, their negatives and zero. Zero is neither negative nor positive. While dividing integers, divide the two numbers and follow the sign rules. + ÷ + = + - ÷ - = + + ÷ - = - - ÷ + = - Here, 5 ÷ 5 = 1 and - ÷ - = + Therefore, - 5 ÷ - 5 = + 1

Find the quotient: + 99 ÷ - 11

To find the quotient: + 99 ÷ - 11 Integers: A collection of natural numbers, their negatives and zero. Zero is neither negative nor positive. While dividing integers, divide the two numbers and follow the sign rules. + ÷ + = + - ÷ - = + + ÷ - = - - ÷ + = - Here, 99 ÷ 11 = 9 and + ÷ - = - Therefore, + 99 ÷ - 11 = - 9

Evaluate the quotient: + 15 ÷ + 3

To find the quotient: + 15 ÷ + 3 Integers: A collection of natural numbers, their negatives and zero. Zero is neither negative nor positive. While dividing integers, divide the two numbers and follow the sign rules. + ÷ + = + - ÷ - = + + ÷ - = - - ÷ + = - Here, 15 ÷ 3 = 5 and + ÷ + = + Therefore, + 15 ÷ + 3 = + 5