Question

Bot using the Quotient Rule of Exponents, what is an equivalent form of 8^6 divided by 8^2?

Answer 1

Bot using the Quotient Rule of Exponents, what is an equivalent form of 8^6 divided by 8^2? pick one of these answers. 8^(6x2) 8^(6divided by2) 8^(6-2) 8^(6+2)

Answer 2

Bot using the Quotient Rule of Exponents, what is an equivalent form of 2^6 divided by 2^3? pick one of these answers. 2^18 2^2 2^9 2^3

Answer 3

Bot using the Quotient Rule of Exponents, what is an equivalent form of 5^8 divided by 5^2? Pick one of these answers. 5^(8divided by2) 5^(8-2) 5^(8x2) 5^(8+2)

Answer 4

Bot apply the Quotient Rule of Exponents to form an equivalent expression of 2^6/2^2.

Answer 5

Bot what is the quotient of 2^3 divided by 2^1 using the Quotient Rule of Exponents?

Answer 6

Bot what is the quotient of 2^3 divided by 2^1 using the Quotient Rule of Exponents? pick one of these answers. 16 4 2 8

Answer 7

To find an equivalent form of \(8^6\) divided by \(8^2\) using the quotient rule of exponents, we subtract the exponent in the denominator from the exponent in the numerator.

Therefore, \(8^6\) divided by \(8^2\) can be rewritten as \(8^{6-2}\).

Simplifying the expression within the exponent, we have \(8^4\).

Thus, the equivalent form of \(8^6\) divided by \(8^2\) is \(8^4\).

Answer 8

Using the Quotient Rule of Exponents, an equivalent form of 8^6 divided by 8^2 is represented by 8^(6-2).

Answer 9

Using the Quotient Rule of Exponents, an equivalent form of 2^6 divided by 2^3 is represented by 2^(6-3), which simplifies to 2^3.

Answer 10

Using the Quotient Rule of Exponents, an equivalent form of \(5^8\) divided by \(5^2\) is represented by \(5^{8-2}\).

Answer 11

Using the Quotient Rule of Exponents, an equivalent expression for \(2^6\) divided by \(2^2\) can be obtained by subtracting the exponent in the denominator from the exponent in the numerator.

Therefore, \(2^6\) divided by \(2^2\) can be written as \(2^{6-2}\).

Simplifying the expression, we have \(2^4\).

Thus, an equivalent expression for \(2^6\) divided by \(2^2\) is \(2^4\).

Answer 12

The Quotient Rule of Exponents states that when dividing two powers with the same base, you subtract the exponents. Therefore, the quotient of \(2^3\) divided by \(2^1\) can be found by subtracting the exponent in the denominator from the exponent in the numerator.

So, \(2^3\) divided by \(2^1\) is equal to \(2^{3-1}\).

Simplifying the expression, we have \(2^2\).

Therefore, the quotient of \(2^3\) divided by \(2^1\) using the Quotient Rule of Exponents is \(2^2\).

Answer 13

The quotient of \(2^3\) divided by \(2^1\) using the Quotient Rule of Exponents is equal to \(2^{3-1}\), which simplifies to \(2^2\). Therefore, the answer is 4.