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Q: Is the product always zero when one of the factors is zero?
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Why the product of a multiple of ten and a multiple of ten will always have only one zero?

Why the product of a multiple of ten and a multiple of ten will always have only one zero


How do you find the product of two numbers when one is 0?

If one is zero, then the product is always zero.(Think about it ... you take 279 zero times. How much do you have ?)


What determines the sign of a product?

The sign of the factors. These are the rules: * If there is a zero factor, the product is zero. * If there is an even number of negative factors (two, four, six, etc. odd factors), the product is positive. * If there is an odd number of negative factors (one, three, five, etc. odd factors), the productd is negative.


How is 40 plus 40 times 0 plus 1 41?

Any product of any list of factors is zero, if one of the factors is zero.


Why do we equate each factor to zero?

The product of a number of factors can be zero only if one of them is zero.So, if a given expression is zero, you factorise it and then, by the above rule, the statement is true if any one of the factors is zero. You therefore set each factor equal to zero to find the different possible solutions.


What is the product of one irrational number and one rational number?

Provided that the rational number is not 0, the product is irrational.


Why does x 0 have only one solution?

Anytime you multiply a number by zero, the product will always be zero. Thus, whenever a number, regardless of its value, is multiplied by zero, there is only one possible solution: zero.


What is equal to its own root?

This can be solved algebraically: x2 = x x2 - x = 0 x (x - 1) = 0 A product is zero when one of the factors is zero, so x is either zero, or one.


Is the product of two integers positive negative or zero How can you tell?

The product of two integers will be: * Zero, if one factor, or both, are zero. * Positive, if both factors have the same sign (both positive, or both negative) * Negative, if the two factors have different signs. Actually, these rules apply to all real numbers, not just to integers.


Is it always true for an inverse relation that the product of the two inversely related variables is constant?

It can't always be true. What if an inverse relationship crosses the origin, or one of the axes? In that case, at least one of the values (and therefore the product) will be zero.


When dividing two numbers is the product always smaller than one of the factors?

No. 36 divided by 4 = 9


How can you find the product of two numbers when one is zero?

Anything times zero is zero.