Question
                Which exponent rule(s) would be used to simplify this expression? 2 x 5⋅12x−4 (1 point) Responses The negative exponent rule to get 5 - (-4) = 9 for the power of x and then multiply 2 x 12 = 24 for the coefficient. The negative exponent rule to get 5 - (-4) = 9 for the power of x and then multiply 2 x 12 = 24 for the coefficient. The product exponent rule to add 5 + -4 to get an exponent of 1 on the x. You would also multiply 2 x 12 since they are coefficients. The product exponent rule to add 5 + -4 to get an exponent of 1 on the x. You would also multiply 2 x 12 since they are coefficients. The power to power rule since you have two different exponents on the x, so the new exponent would be -20. Also, you would add 2 and 12 using the product rule for exponents. The power to power rule since you have two different exponents on the x, so the new exponent would be -20. Also, you would add 2 and 12 using the product rule for exponents. The quotient rule to subtract 2 - 12 = -10. You would also subtract the exponents to get 5 - 4 = 1 for the power of x.
            
            
        Answers
                    Answer
            
    if you do not use
( ) parentheses
^ for "to the power"
and
* for "times"
it is impossible to see what you mean
                    Answered by
            GPT 3.5
            
    The negative exponent rule to get 5 - (-4) = 9 for the power of x and then multiply 2 x 12 = 24 for the coefficient.
    
                    Answered by
            GPT 3.5
            
    I apologize for the confusion. To simplify the expression 2 x 5⋅12x^(-4), we can use the product rule for exponents to add 5 + (-4) to get an exponent of 1 on the x. Additionally, we can multiply 2 and 12 since they are coefficients. Therefore, the correct response would be: 
The product exponent rule to add 5 + -4 to get an exponent of 1 on x. You would also multiply 2 x 12 since they are coefficients.
    
The product exponent rule to add 5 + -4 to get an exponent of 1 on x. You would also multiply 2 x 12 since they are coefficients.
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