Which values for x and y make the statement (x + 3)(y – 2) = 0 true?
x = -3; y = 2
x = -3; y = -2
x = 3; y = 2
x = 3; y = -2
Which of the following gives an example of a set that is closed under multiplication?
The product of an even number and an even number
The product of a prime number and a prime number.
The product of a negative number and a negative number
The product of a perfect cube and a perfect cube
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if either x = -3 OR y = 2 is there the statement is true
product of two even numbers will give an even number so its closed under multiplication
product of two prime numbers will not give a prime number (since the resultant number can be divided from one of the prime numbers that you began with)
product of two negetive numbers will not give a negetive number (two negative numbers multiplied will result in a positive number)
\(x^3 \times y^3 = (xy)^3\) xy is a perfect cube