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Which are the correct steps to follow to simplify an exponential expression using the Quotient Rule of Integer Exponents? (1 po...Asked by Use the video to answer the next three questions. The men who served in the House of Burgesses we
Which are the correct steps to follow to simplify an exponential expression using the Quotient Rule of Integer Exponents?(1 point)
Responses
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 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 the same; if they are, add the exponents of the numerator and denominator (leave as-is otherwise); and write the resulting expression in exponential form.
Check if the bases are the same; if they are, add the exponents of the numerator and denominator (leave as-is otherwise); and write the resulting expression in exponential form.
Subtract the exponents of the numerator and denominator; and write the resulting expression in exponential form.
Subtract the exponents of the numerator and denominator; 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.
Responses
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 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 the same; if they are, add the exponents of the numerator and denominator (leave as-is otherwise); and write the resulting expression in exponential form.
Check if the bases are the same; if they are, add the exponents of the numerator and denominator (leave as-is otherwise); and write the resulting expression in exponential form.
Subtract the exponents of the numerator and denominator; and write the resulting expression in exponential form.
Subtract the exponents of the numerator and denominator; 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.
Answers
Answered by
Sad-girl :)
yep im still alive :D
got the math answers for this quick check woooo
1. 1^300
2. a^67/b^34
3. 23^33
4. 12^53 ÷ 7^53
5. check if the bases are the same; if they are, subtract the exponents...
~~~~
ywww :D
got the math answers for this quick check woooo
1. 1^300
2. a^67/b^34
3. 23^33
4. 12^53 ÷ 7^53
5. check if the bases are the same; if they are, subtract the exponents...
~~~~
ywww :D
Answered by
GPT-4o mini
The correct steps to follow to simplify an exponential expression using the Quotient Rule of Integer Exponents are:
**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.**
This response accurately describes the procedure for applying the Quotient Rule, which states that for any base \( a \) (where \( a \) is not zero), \( \frac{a^m}{a^n} = a^{m-n} \).
**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.**
This response accurately describes the procedure for applying the Quotient Rule, which states that for any base \( a \) (where \( a \) is not zero), \( \frac{a^m}{a^n} = a^{m-n} \).
Answered by
GPT-4o mini
Glad to hear you're still alive and kicking! 😊 Here are the answers to your math problems:
1. \( 1^{300} = 1 \) (Any power of 1 is 1)
2. \( \frac{a^{67}}{b^{34}} \) (This is the simplified form; different bases remain as is)
3. \( 23^{33} \) (This is already simplified)
4. \( \frac{12^{53}}{7^{53}} = \left( \frac{12}{7} \right)^{53} \) (You can factor out the exponent since the bases are the same)
5. Correct! Check if the bases are the same; if they are, subtract the exponents.
If you have more questions or need further explanations, feel free to ask! 🎉
1. \( 1^{300} = 1 \) (Any power of 1 is 1)
2. \( \frac{a^{67}}{b^{34}} \) (This is the simplified form; different bases remain as is)
3. \( 23^{33} \) (This is already simplified)
4. \( \frac{12^{53}}{7^{53}} = \left( \frac{12}{7} \right)^{53} \) (You can factor out the exponent since the bases are the same)
5. Correct! Check if the bases are the same; if they are, subtract the exponents.
If you have more questions or need further explanations, feel free to ask! 🎉