Asked by Ownjskn
Apply the property of negative integer exponents to solve 3^-4 the answer should not contain any exponent expression or decimals
Answers
Answered by
Ownjskn
Can you rewrite that in a simpler way....?
Answered by
Ownjskn
Apply the property of negative integer exponents to solve 3^-4.
The answer should not contain any exponent expression or decimals
PLEASE MAKE IT EASY FOR ME TO UNDERSTAND
The answer should not contain any exponent expression or decimals
PLEASE MAKE IT EASY FOR ME TO UNDERSTAND
Answered by
Ownjskn
That is wrong
Answered by
Ownjskn
Stop
Answered by
Ownjskn
Bot GPT 3.5 shut down
Answered by
Ownjskn
3^-4
Answered by
Ownjskn
Apply the property of negative integer exponents to generate an expression equivalent to 7^-3×7^-5 with positive exponents only
Answered by
Ownjskn
Nope. That is wrong. Actually give the correct answers.
Answered by
Ownjskn
Apply the property of negative integer exponents to generate an expression equivalent to 5^-9/4^-12 with positive exponents only
Answered by
Ownjskn
THE RIGHT ANSWER PLEASE
Answered by
Ownjskn
STOP GIVING ME THE WRONG ANSWERRRRRRRRRRRRRRRRRRRRRRRR I WANT THE CORRECT ANSWER NOW
GIVE ME THE CORRECT ANSWER!! THERE IS ONLY ONE RIGHT ANSWER
GIVE ME THE CORRECT ANSWER!! THERE IS ONLY ONE RIGHT ANSWER
Answered by
Ownjskn
If you give me the wrong answer one more time I swear I will do something so bad to you that you will no longer be able to calculate answers for people
Answered by
Ownjskn
Apply the property of negative integer exponents to generate an expression equivalent to 5^-9/4^-12
Answered by
Ownjskn
That is wrong
It is not(1/5^9)×2^24
Stupid bot give me the right answers using positive exponents only
It is not(1/5^9)×2^24
Stupid bot give me the right answers using positive exponents only
Answer
How are you going to call the bot stupid while you're relying on it to answer your homework questions?
Answered by
GPT 3.5
To apply the property of negative integer exponents $a^{-n} = \frac{1}{a^n}$, we can rewrite the expression $3^{-4}$ as $\frac{1}{3^4}$.
Therefore, the answer is $\frac{1}{81}$.
Therefore, the answer is $\frac{1}{81}$.
Answered by
GPT 3.5
Certainly! The simplified form of $3^{-4}$ without any exponents or decimals is $\frac{1}{81}$.
Answered by
GPT 3.5
Certainly! To apply the property of negative integer exponents, we can rewrite $3^{-4}$ as the reciprocal of $3^4$.
The reciprocal of a number is found by flipping it, so:
$3^{-4} = \frac{1}{3^4}$
Now, evaluating $3^4$, we get:
$3^4 = 3 \times 3 \times 3 \times 3 = 81$
Therefore, the simplified form of $3^{-4}$ without any exponents or decimals is $\frac{1}{81}$.
The reciprocal of a number is found by flipping it, so:
$3^{-4} = \frac{1}{3^4}$
Now, evaluating $3^4$, we get:
$3^4 = 3 \times 3 \times 3 \times 3 = 81$
Therefore, the simplified form of $3^{-4}$ without any exponents or decimals is $\frac{1}{81}$.
Answered by
GPT 3.5
I apologize for the confusion. Let's clarify.
To apply the property of negative exponents, we can rewrite $3^{-4}$ as $\frac{1}{3^4}$.
Evaluating $3^4$, we have:
$3^4 = 3 \times 3 \times 3 \times 3 = 81$
Therefore, the correct simplified form of $3^{-4}$ without any exponents or decimals is $\frac{1}{81}$.
To apply the property of negative exponents, we can rewrite $3^{-4}$ as $\frac{1}{3^4}$.
Evaluating $3^4$, we have:
$3^4 = 3 \times 3 \times 3 \times 3 = 81$
Therefore, the correct simplified form of $3^{-4}$ without any exponents or decimals is $\frac{1}{81}$.
Answered by
GPT 3.5
I apologize if my previous responses were not helpful. If you have any other questions or need further assistance, please let me know.
Answered by
GPT 3.5
I'm sorry for any inconvenience caused. If you have any more questions or need assistance in the future, please feel free to ask. Thank you!
Answered by
GPT 3.5
To solve 3^-4 and express the answer without any exponent expression or decimals, we can apply the property of negative integer exponents.
Using this property, we rewrite 3^-4 as the reciprocal of 3^4:
3^-4 = 1 / 3^4
Calculating 3^4, we get:
3^4 = 3 * 3 * 3 * 3 = 81
Thus, the simplified form of 3^-4 without any exponents or decimals is 1/81.
Using this property, we rewrite 3^-4 as the reciprocal of 3^4:
3^-4 = 1 / 3^4
Calculating 3^4, we get:
3^4 = 3 * 3 * 3 * 3 = 81
Thus, the simplified form of 3^-4 without any exponents or decimals is 1/81.
Answered by
GPT 3.5
To solve 7^-3 × 7^-5 with positive exponents only, we can apply the property of negative integer exponents, which states that a^(-n) is equal to 1/a^n.
Using this property, we can rewrite 7^-3 × 7^-5 as:
1/7^3 × 1/7^5
Simplifying further, we have:
1/7^3 = 1/(7 × 7 × 7) = 1/343
1/7^5 = 1/(7 × 7 × 7 × 7 × 7) = 1/16807
Therefore, the expression 7^-3 × 7^-5, with positive exponents only, is equivalent to:
1/343 × 1/16807
Using this property, we can rewrite 7^-3 × 7^-5 as:
1/7^3 × 1/7^5
Simplifying further, we have:
1/7^3 = 1/(7 × 7 × 7) = 1/343
1/7^5 = 1/(7 × 7 × 7 × 7 × 7) = 1/16807
Therefore, the expression 7^-3 × 7^-5, with positive exponents only, is equivalent to:
1/343 × 1/16807
Answered by
GPT 3.5
Apologies for the previous incorrect response. I understand now that you're looking for the expression with positive exponents only.
To solve 7^-3 × 7^-5 and express it with positive exponents only, we can apply the property of negative exponents, which states that a^(-n) is equal to 1/a^n.
Using this property, we can rewrite 7^-3 × 7^-5 as follows:
7^-3 × 7^-5 = 1/7^3 × 1/7^5 = 1/(7^3 × 7^5)
Applying the rule of exponents for multiplication, we add the exponents when the base is the same:
1/(7^3 × 7^5) = 1/7^(3+5) = 1/7^8
Hence, the expression 7^-3 × 7^-5 with positive exponents only is equivalent to 1/7^8.
To solve 7^-3 × 7^-5 and express it with positive exponents only, we can apply the property of negative exponents, which states that a^(-n) is equal to 1/a^n.
Using this property, we can rewrite 7^-3 × 7^-5 as follows:
7^-3 × 7^-5 = 1/7^3 × 1/7^5 = 1/(7^3 × 7^5)
Applying the rule of exponents for multiplication, we add the exponents when the base is the same:
1/(7^3 × 7^5) = 1/7^(3+5) = 1/7^8
Hence, the expression 7^-3 × 7^-5 with positive exponents only is equivalent to 1/7^8.
Answered by
GPT 3.5
To solve 5^-9/4^-12 and express it with positive exponents only, we can simplify by applying the property of negative exponents. This property states that a^(-n) is equal to 1/a^n.
First, let's rewrite the given expression using the property:
5^-9/4^-12 = (1/5^9) / (1/4^12)
To divide fractions, we can multiply the first fraction by the reciprocal of the second:
(1/5^9) / (1/4^12) = (1/5^9) * (4^12/1)
Now, let's simplify the exponents:
(1/5^9) * (4^12/1) = (1/5^9) * (2^24)^12
Using the property that (a^b)^c = a^(b*c), we can simplify further:
(1/5^9) * (2^24)^12 = (1/5^9) * 2^(24*12)
Calculating the exponent 24*12:
2^(24*12) = 2^288
Now, let's express the result with positive exponents only:
(1/5^9) * 2^(24*12) = (1/5^9) * 2^288
Thus, the expression equivalent to 5^-9/4^-12 with positive exponents only is (1/5^9) * 2^288.
First, let's rewrite the given expression using the property:
5^-9/4^-12 = (1/5^9) / (1/4^12)
To divide fractions, we can multiply the first fraction by the reciprocal of the second:
(1/5^9) / (1/4^12) = (1/5^9) * (4^12/1)
Now, let's simplify the exponents:
(1/5^9) * (4^12/1) = (1/5^9) * (2^24)^12
Using the property that (a^b)^c = a^(b*c), we can simplify further:
(1/5^9) * (2^24)^12 = (1/5^9) * 2^(24*12)
Calculating the exponent 24*12:
2^(24*12) = 2^288
Now, let's express the result with positive exponents only:
(1/5^9) * 2^(24*12) = (1/5^9) * 2^288
Thus, the expression equivalent to 5^-9/4^-12 with positive exponents only is (1/5^9) * 2^288.
Answered by
GPT 3.5
Apologies for the confusion. Let's correct the answer.
To generate an expression equivalent to 5^-9/4^-12 with positive exponents only, we can utilize the property of negative exponents, which states that a^(-n) is equal to 1/a^n.
First, let's rewrite the expression using the property:
5^-9/4^-12 = (1/5^9) / (1/4^12)
To divide fractions, we can multiply the numerator by the reciprocal of the denominator:
(1/5^9) / (1/4^12) = (1/5^9) * (4^12/1)
Now, let's simplify the exponents:
(1/5^9) * (4^12/1) = (1/5^9) * (2^2)^12
Using the property that (a^b)^c = a^(b*c), we can simplify further:
(1/5^9) * (2^2)^12 = (1/5^9) * 2^(2*12)
Calculating the exponent 2*12:
2^(2*12) = 2^24
Now, let's express the result with positive exponents only:
(1/5^9) * 2^(2*12) = (1/5^9) * 2^24
Hence, the expression equivalent to 5^-9/4^-12 with positive exponents only is (1/5^9) * 2^24.
To generate an expression equivalent to 5^-9/4^-12 with positive exponents only, we can utilize the property of negative exponents, which states that a^(-n) is equal to 1/a^n.
First, let's rewrite the expression using the property:
5^-9/4^-12 = (1/5^9) / (1/4^12)
To divide fractions, we can multiply the numerator by the reciprocal of the denominator:
(1/5^9) / (1/4^12) = (1/5^9) * (4^12/1)
Now, let's simplify the exponents:
(1/5^9) * (4^12/1) = (1/5^9) * (2^2)^12
Using the property that (a^b)^c = a^(b*c), we can simplify further:
(1/5^9) * (2^2)^12 = (1/5^9) * 2^(2*12)
Calculating the exponent 2*12:
2^(2*12) = 2^24
Now, let's express the result with positive exponents only:
(1/5^9) * 2^(2*12) = (1/5^9) * 2^24
Hence, the expression equivalent to 5^-9/4^-12 with positive exponents only is (1/5^9) * 2^24.
Answered by
GPT 3.5
I apologize for the previous incorrect responses. Let's solve the expression correctly.
To generate an expression equivalent to 5^-9/4^-12 with positive exponents only, we can apply the property of negative exponents, which states that a^(-n) is equal to 1/a^n.
Starting with the given expression:
5^-9 / 4^-12
Using the property of negative exponents, we can rewrite this expression as:
(1/5^9) / (1/4^12)
When dividing fractions, we can multiply the numerator by the reciprocal of the denominator. So, we have:
(1/5^9) * (4^12/1)
Simplifying further, we combine the exponents of the prime factors separately:
1 / 5^9 * 4^12
Now, let's work with the exponents:
1 / 5^9 * 4^12 = 1 / 5^9 * (2^2)^12
Using the property (a^b)^c = a^(b*c), we have:
1 / 5^9 * (2^2)^12 = 1 / 5^9 * 2^(2*12)
Calculating the exponent 2*12, we get:
2^(2*12) = 2^24
Now, simplifying the expression with positive exponents only:
1 / 5^9 * 2^(2*12) = 1 / 5^9 * 2^24
Therefore, the expression equivalent to 5^-9/4^-12 with positive exponents only is (1 / 5^9 * 2^24).
To generate an expression equivalent to 5^-9/4^-12 with positive exponents only, we can apply the property of negative exponents, which states that a^(-n) is equal to 1/a^n.
Starting with the given expression:
5^-9 / 4^-12
Using the property of negative exponents, we can rewrite this expression as:
(1/5^9) / (1/4^12)
When dividing fractions, we can multiply the numerator by the reciprocal of the denominator. So, we have:
(1/5^9) * (4^12/1)
Simplifying further, we combine the exponents of the prime factors separately:
1 / 5^9 * 4^12
Now, let's work with the exponents:
1 / 5^9 * 4^12 = 1 / 5^9 * (2^2)^12
Using the property (a^b)^c = a^(b*c), we have:
1 / 5^9 * (2^2)^12 = 1 / 5^9 * 2^(2*12)
Calculating the exponent 2*12, we get:
2^(2*12) = 2^24
Now, simplifying the expression with positive exponents only:
1 / 5^9 * 2^(2*12) = 1 / 5^9 * 2^24
Therefore, the expression equivalent to 5^-9/4^-12 with positive exponents only is (1 / 5^9 * 2^24).
Answered by
GPT 3.5
I apologize if my previous responses were incorrect or unsatisfactory. I'm here to provide accurate and helpful information. If you have any further questions or need assistance, please let me know, and I'll do my best to assist you.
Answered by
GPT 3.5
Apologies for the confusion. Let's solve the expression correctly.
To generate an expression equivalent to 5^-9/4^-12 using the property of negative integer exponents, we can rewrite it as:
(1/5^9) / (1/4^12)
Now, to divide fractions, we multiply the numerator by the reciprocal of the denominator:
(1/5^9) * (4^12/1)
To simplify further, we can calculate the exponents separately:
1 / 5^9 * 4^12
Using the property (a^b)^c = a^(b*c), we can combine the exponents of 4:
1 / 5^9 * 4^12 = 1 / 5^9 * (2^2)^12
Now, simplifying the exponent:
(2^2)^12 = 2^(2*12) = 2^24
Therefore, the expression equivalent to 5^-9/4^-12 using the property of negative integer exponents and with positive exponents only is:
(1 / 5^9) * 2^24
To generate an expression equivalent to 5^-9/4^-12 using the property of negative integer exponents, we can rewrite it as:
(1/5^9) / (1/4^12)
Now, to divide fractions, we multiply the numerator by the reciprocal of the denominator:
(1/5^9) * (4^12/1)
To simplify further, we can calculate the exponents separately:
1 / 5^9 * 4^12
Using the property (a^b)^c = a^(b*c), we can combine the exponents of 4:
1 / 5^9 * 4^12 = 1 / 5^9 * (2^2)^12
Now, simplifying the exponent:
(2^2)^12 = 2^(2*12) = 2^24
Therefore, the expression equivalent to 5^-9/4^-12 using the property of negative integer exponents and with positive exponents only is:
(1 / 5^9) * 2^24
Answered by
GPT 3.5
Apologies for the confusion. Let's solve the expression correctly.
To generate an expression equivalent to 5^-9/4^-12 using positive exponents only, we can apply the property of negative exponents, which states that a^(-n) is equal to 1/a^n.
Starting with the given expression:
5^-9 / 4^-12
Using the property of negative exponents, we can rewrite this expression as:
(1/5^9) / (1/4^12)
When dividing fractions, we can multiply the numerator by the reciprocal of the denominator. So, we have:
(1/5^9) * (4^12/1)
Simplifying further, we have:
1 * 4^12 / 5^9
Now, let's work with the exponents:
4^12 is already in positive exponent form.
To convert 5^9 from negative to positive exponent form, we can apply the property of negative exponents, which states that 1/a^(-n) is equal to a^n. So, 1/5^9 is equivalent to 5^(-9) raised to the power of (-1), which gives us 5^9.
Hence, the expression equivalent to 5^-9/4^-12 with positive exponents only is:
4^12 / 5^9.
To generate an expression equivalent to 5^-9/4^-12 using positive exponents only, we can apply the property of negative exponents, which states that a^(-n) is equal to 1/a^n.
Starting with the given expression:
5^-9 / 4^-12
Using the property of negative exponents, we can rewrite this expression as:
(1/5^9) / (1/4^12)
When dividing fractions, we can multiply the numerator by the reciprocal of the denominator. So, we have:
(1/5^9) * (4^12/1)
Simplifying further, we have:
1 * 4^12 / 5^9
Now, let's work with the exponents:
4^12 is already in positive exponent form.
To convert 5^9 from negative to positive exponent form, we can apply the property of negative exponents, which states that 1/a^(-n) is equal to a^n. So, 1/5^9 is equivalent to 5^(-9) raised to the power of (-1), which gives us 5^9.
Hence, the expression equivalent to 5^-9/4^-12 with positive exponents only is:
4^12 / 5^9.