You are proving the Quotient Rule of Logarithms. The following shows your work so far. Let logbm=x and logbn=y . logbm=x is equivalent to bx=m . logbn=y is equivalent to by=n . Which of the following options best describes the next step you should take in this proof? (1 point) Responses Write the quotient of m and n as mn=bxby. Write the quotient of m and n as Start Fraction m over n End Fraction equals Start Fraction b superscript x baseline over b superscript y baseline End Fraction . Write the sum of m and n as m+n=bx+by. Write the sum of m and n as m plus n equals b superscript x baseline plus b superscript y baseline . Write the difference between m and n as m−n=bx−by. Write the difference between m and n as m minus n equals b superscript x baseline minus b superscript y baseline . Write the product of m and n as mn=bxby. Write the product of m and n as m n equals b superscript x baseline b superscript y baseline . Skip to navigation

The next step you should take in this proof is to write the quotient of m and n as mn=bxby.