Which are the correct steps to follow to simplify an exponential expression using the Quotient Rule of Integer Exponents? (1 point)
Check if the bases are the same; if they are, add the exponents of the numerator and denominator (leave as-is otherwis and write the resulting expression in exponential form.
Check if the bases are the same; if they are, subtract the exponents of the numerator and denominator (leave as-is otherwise); and write the resulting expression in exponential form.
Check if the bases are different; if they are, subtract the exponents of the numerator and denominator; and write the resulting expression in exponential form.
O Subtract the exponents of the numerator and denominator; and write the resulting expression in exponential form.
The correct step to follow to simplify an exponential expression using the Quotient Rule of Integer Exponents is:
Check if the bases are the same; if they are, subtract the exponents of the numerator and denominator (leave as-is otherwise); and write the resulting expression in exponential form.
The correct steps to follow to simplify an exponential expression using the Quotient Rule of Integer Exponents are:
1. Check if the bases are the same; if they are, subtract the exponents of the numerator and denominator (leave as-is otherwise); and write the resulting expression in exponential form.
The correct steps to follow to simplify an exponential expression using the Quotient Rule of Integer Exponents are:
1. Check if the bases are the same. If they are, proceed to step 2. If not, the expression cannot be simplified using the Quotient Rule.
2. Subtract the exponents of the numerator and denominator if the bases are the same. If the bases are different, the expression cannot be simplified using the Quotient Rule.
3. Write the resulting expression in exponential form, with the common base and the new exponent.
It is important to note that if the bases are not the same, or if the exponents are not integers, then the Quotient Rule of Integer Exponents cannot be applied.