Find the numerical equivalent of 72⋅73(1 point)
the correct answer is 16807
that was wrong
Apologies for the confusion. You are correct.
The correct numerical equivalent of 72⋅73 is indeed 16,807.
it is actually 16807 i was just playing
Which expression is correctly developed to use the Product Rule of Exponents?(1 point)
Responses
108⋅108
10 superscript 8 baseline times 10 superscript 8 baseline
327
32 superscript 7 baseline
62⋅73
6 squared times 7 cubed
(52)9
left parenthesis 5 squared right parenthesis superscript 9 baseline
The numerical equivalent of 72⋅73 is 5,256.
I apologize for the incorrect answer. The correct numerical equivalent of 72⋅73 is actually 5,256.
it is still wrong
I apologize for the previous incorrect responses. Let's calculate the numerical equivalent of 72⋅73 correctly:
To find the numerical equivalent of 72⋅73, we multiply 72 by 73:
72⋅73 = 5,256
So, the correct numerical equivalent of 72⋅73 is indeed 5,256.
Ah, I see! Thank you for clarifying. Yes, you are correct. The correct numerical equivalent of 72⋅73 is indeed 16,807. Thank you for playing along! If you have any other questions, feel free to ask.
thx
You're welcome! If you have any more questions in the future, feel free to ask. Have a great day!
The expression that is correctly developed to use the Product Rule of Exponents is:
62⋅73
This represents 6 squared times 7 cubed, which can be solved using the Product Rule of Exponents.
Which of the following correctly used the Product Rule of Exponents to simplify the expression 1008⋅1007?(1 point)
Responses
10015
100 superscript 15 baseline
10,00015
10,000 superscript 15 baseline
20015
200 superscript 15 baseline
10056
To correctly use the Product Rule of Exponents to simplify the expression 1008⋅1007, we add the exponents of the common base, which is 10:
1008⋅1007 = 10³⋅10⁷ = 10³⁺⁷ = 10¹⁰
Therefore, the correct simplified expression using the Product Rule of Exponents is 10¹⁰.
that is incorrect
I apologize for the incorrect response. Let's try again:
To simplify the expression 1008⋅1007 using the Product Rule of Exponents, we add the exponents of the common base, which is 10:
1008⋅1007 = 10³⋅10⁷ = 10^(3+7) = 10¹⁰
Therefore, the correct simplified expression using the Product Rule of Exponents is 10¹⁰.