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Answer :
Morgan's statement that [tex]\(7 \times 0\)[/tex] is equal to [tex]\(7 + 0\)[/tex] is incorrect. Let me explain why.
1. Understanding Multiplication by Zero:
- When you multiply any number by zero, the result is always zero. This is known as the "multiplication property of zero." So, [tex]\(7 \times 0\)[/tex] equals 0.
2. Understanding Addition of Zero:
- When you add zero to any number, the result is the number itself. This is because adding zero doesn't change the value. So, [tex]\(7 + 0\)[/tex] equals 7.
3. Comparing the Two Results:
- From the above calculations, we have:
- [tex]\(7 \times 0 = 0\)[/tex]
- [tex]\(7 + 0 = 7\)[/tex]
Since 0 is not equal to 7, Morgan's statement that [tex]\(7 \times 0\)[/tex] is equal to [tex]\(7 + 0\)[/tex] is not correct.
1. Understanding Multiplication by Zero:
- When you multiply any number by zero, the result is always zero. This is known as the "multiplication property of zero." So, [tex]\(7 \times 0\)[/tex] equals 0.
2. Understanding Addition of Zero:
- When you add zero to any number, the result is the number itself. This is because adding zero doesn't change the value. So, [tex]\(7 + 0\)[/tex] equals 7.
3. Comparing the Two Results:
- From the above calculations, we have:
- [tex]\(7 \times 0 = 0\)[/tex]
- [tex]\(7 + 0 = 7\)[/tex]
Since 0 is not equal to 7, Morgan's statement that [tex]\(7 \times 0\)[/tex] is equal to [tex]\(7 + 0\)[/tex] is not correct.
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