Change the number or variable with the exponent from the numerator to the denominator, or from the denominator to the numerator, and at the same time change the exponent from negative to positive.
For example, 5-3 = 1/53, and 1/x-10 = x10.
For any two nonzero integers, the product and quotient will have the same sign because both operations depend on the signs of the integers involved. If both integers are positive or both are negative, their product is positive and their quotient is also positive. Conversely, if one integer is positive and the other is negative, their product is negative and their quotient is also negative. Thus, in both cases, the product and quotient share the same sign.
If two numbers have opposite signs, then their product and quotient are both negative.
adding or subtracting them, that would depend on the magnitude of the values; multiplying or dividing would yield a negative product or quotient
Positive x positive = positiveNegative x negative = negativePositive x negative / negative x positive = negative. It is the same with dividing.N = negativeP = PositiveN x P = NP x N = NN x N = PP x P = pThis is also same for division
a negative number divided by a negative number is a positive number. This chart can be used to find the quotient or product when dividing and multiplying integers PNN NPN NNP for example, P P P means that a positive multiplied or divided by a positive = a positive.
False. Either the product or the quotient of two negative numbers is positive.False. Either the product or the quotient of two negative numbers is positive.False. Either the product or the quotient of two negative numbers is positive.False. Either the product or the quotient of two negative numbers is positive.
The law of signs is a mathematical rule that helps determine the sign of the product or quotient of two numbers based on their individual signs. Specifically, it states that the product or quotient of two positive numbers is positive, the product or quotient of two negative numbers is positive, and the product or quotient of a positive and a negative number is negative. This principle is essential in algebra for simplifying expressions and solving equations involving positive and negative values.
For any two nonzero integers, the product and quotient will have the same sign because both operations depend on the signs of the integers involved. If both integers are positive or both are negative, their product is positive and their quotient is also positive. Conversely, if one integer is positive and the other is negative, their product is negative and their quotient is also negative. Thus, in both cases, the product and quotient share the same sign.
positive times positive equals positive negative times negative equals positive positive times negative equals negative Substitute "divided by" for "times" in the previous sentences and they are still true.
what is the product or quotient? i need to know so i can help you!
Rules for exponents to multiply powers, add the exponents to divide powers, subtract the exponents to find a power of a power, multiply the exponents to find a power of a quotient, apply the power top and bottom to find a power pf a product, apply the exponent to each factor in the product x0 = 1 anything to the power zero equals one x-a = 1/xa a negative exponent means "one over" the positive exponent
If two numbers have opposite signs, then their product and quotient are both negative.
adding or subtracting them, that would depend on the magnitude of the values; multiplying or dividing would yield a negative product or quotient
Positive x positive = positiveNegative x negative = negativePositive x negative / negative x positive = negative. It is the same with dividing.N = negativeP = PositiveN x P = NP x N = NN x N = PP x P = pThis is also same for division
a negative number divided by a negative number is a positive number. This chart can be used to find the quotient or product when dividing and multiplying integers PNN NPN NNP for example, P P P means that a positive multiplied or divided by a positive = a positive.
Negative because product of 47 negative numbers is negative and product of three positive number is Positive , so negative*positive = Negative.
Monomials can have negative exponents, if the term for the exponent is not a variable, but if it is a variable with a negative exponent, the whole expression will not be classified. This is so because the definition of a monomial states that, a monomial can be a product of a number and one or more variables with positive integer exponents. I hope that answered your question!