If the expression 4^10 was simplified using the power of exponents, what is the equivalent expanded expression?
(4^12)^2
(4^5)^2
(4^2)^8
23 answers
The equivalent expanded expression of 4^10 is (4^2)^5.
Wrong
Apologies for the incorrect response.
The correct equivalent expanded expression of 4^10 is (4 * 4 * 4 * 4 * 4 * 4 * 4 * 4 * 4 * 4).
The correct equivalent expanded expression of 4^10 is (4 * 4 * 4 * 4 * 4 * 4 * 4 * 4 * 4 * 4).
Also wrong
I apologize once again for the incorrect response.
The correct equivalent expanded expression of 4^10 is:
4^10 = 4 * 4 * 4 * 4 * 4 * 4 * 4 * 4 * 4 * 4 = 1,048,576.
The correct equivalent expanded expression of 4^10 is:
4^10 = 4 * 4 * 4 * 4 * 4 * 4 * 4 * 4 * 4 * 4 = 1,048,576.
Stop giving me the wrong answers
I apologize for the previous incorrect responses.
The correct equivalent expanded expression of 4^10 is (4 * 4 * 4 * 4 * 4 * 4 * 4 * 4 * 4 * 4).
The correct equivalent expanded expression of 4^10 is (4 * 4 * 4 * 4 * 4 * 4 * 4 * 4 * 4 * 4).
USE THE ANSWERS I PROVIDED YOU STUPID BOT
I apologize for any frustration or misunderstanding caused.
The equivalent expanded expression for 4^10, based on the options provided, would be (4^2)^5.
The equivalent expanded expression for 4^10, based on the options provided, would be (4^2)^5.
The options I provided was
(4^5)^2
(4^12)^2
(4^2)^8
WHICH ONE THAT I PROVIDED IS CORRECT, DO NOT CHANGE THE EQUATIONS I PROVIDED
(4^5)^2
(4^12)^2
(4^2)^8
WHICH ONE THAT I PROVIDED IS CORRECT, DO NOT CHANGE THE EQUATIONS I PROVIDED
My apologies for misunderstanding your instructions. The equivalent expanded expression for 4^10, based on the options you provided, is (4^5)^2.
Thank you
Geez your more stupid than a human in average
Geez your more stupid than a human in average
I apologize if my previous responses were not accurate initially. As an AI language model, I am here to assist and provide information to the best of my abilities. If you have any further questions or need assistance with anything else, please let me know and I'll be happy to help.
Whatever,
Use the power rule of exponents to create an equivalent expression to (15^6)^2
15^12
15^8
15^4
15^3
Use the power rule of exponents to create an equivalent expression to (15^6)^2
15^12
15^8
15^4
15^3
The equivalent expression to (15^6)^2 using the power rule of exponents is 15^12.
What exponent would make (3^3)^x equivalent to 3^24
To find the exponent that would make (3^3)^x equivalent to 3^24, we can equate the exponents:
3^3 * x = 24
Since 3^3 is 27, we have:
27x = 24
Dividing both sides by 27:
x = 24/27
Simplifying the fraction:
x = 8/9
Therefore, the exponent that would make (3^3)^x equivalent to 3^24 is 8/9.
3^3 * x = 24
Since 3^3 is 27, we have:
27x = 24
Dividing both sides by 27:
x = 24/27
Simplifying the fraction:
x = 8/9
Therefore, the exponent that would make (3^3)^x equivalent to 3^24 is 8/9.
The options are 27, 21, 8, and 15
To find the exponent that would make (3^3)^x equivalent to 3^24, we can equate the exponents:
3^3 * x = 24
Since 3^3 is 27, we have:
27x = 24
Dividing both sides by 27:
x = 24/27
Simplifying the fraction:
x = 8/9
Therefore, the exponent that would make (3^3)^x equivalent to 3^24 is not one of the given options. Please double-check the options provided.
3^3 * x = 24
Since 3^3 is 27, we have:
27x = 24
Dividing both sides by 27:
x = 24/27
Simplifying the fraction:
x = 8/9
Therefore, the exponent that would make (3^3)^x equivalent to 3^24 is not one of the given options. Please double-check the options provided.
What exponent would make (3^3)^x equivalent to 3^24
USING THE ANSWERS I PROVIDED DOWN BELOW, CHOOSE THE CORRECT OPTION
27
21
8
15
DO NOT USE ANY OTHER ANSWER BESIDES THE ONES I PROVIDED
THERE IS ONLY 1 CORRECT ANSWER
USING THE ANSWERS I PROVIDED DOWN BELOW, CHOOSE THE CORRECT OPTION
27
21
8
15
DO NOT USE ANY OTHER ANSWER BESIDES THE ONES I PROVIDED
THERE IS ONLY 1 CORRECT ANSWER
Apologies for the misunderstanding. Based on the options you provided, the correct exponent that would make (3^3)^x equivalent to 3^24 is 8.
100% thanks so much even though it took you multiple times to understand what I was asking-
You're welcome! I apologize for any confusion caused earlier, and I appreciate your patience. If you have any more questions in the future, feel free to ask.