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Answer :
Let's tackle these problems step-by-step. The task is to multiply pairs of integers, including both positive and negative numbers. When multiplying:
- A positive number and a negative number, the result is negative.
- Two negative numbers, the result is positive.
- Two positive numbers, the result is positive.
Let's solve each multiplication problem one by one:
[tex]7 \times -2 = -14[/tex]
Multiply the positive 7 by negative 2 to get -14.[tex]5 \times -4 = -20[/tex]
Multiply the positive 5 by negative 4 to get -20.[tex]-7 \times 7 = -49[/tex]
Multiply the negative 7 by positive 7 to get -49.[tex]5 \times 7 = 35[/tex]
Multiply the positive 5 by positive 7 to get 35.[tex]10 \times -5 = -50[/tex]
Multiply the positive 10 by negative 5 to get -50.[tex]-6 \times 8 = -48[/tex]
Multiply the negative 6 by positive 8 to get -48.[tex]-10 \times 2 = -20[/tex]
Multiply the negative 10 by positive 2 to get -20.[tex]-7 \times 5 = -35[/tex]
Multiply the negative 7 by positive 5 to get -35.[tex]-3 \times 6 = -18[/tex]
Multiply the negative 3 by positive 6 to get -18.[tex]9 \times 7 = 63[/tex]
Multiply the positive 9 by positive 7 to get 63.[tex]4 \times -9 = -36[/tex]
Multiply the positive 4 by negative 9 to get -36.[tex]-4 \times 10 = -40[/tex]
Multiply the negative 4 by positive 10 to get -40.[tex]5 \times -3 = -15[/tex]
Multiply the positive 5 by negative 3 to get -15.[tex]-4 \times -9 = 36[/tex]
Multiply the negative 4 by negative 9 to get a positive result, 36.[tex]1 \times 3 = 3[/tex]
Multiply the positive 1 by positive 3 to get 3.
These common multiplication rules apply for integers and help in solving arithmetic problems efficiently.
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Rewritten by : Barada