Question

Using the Quotient Rule of Exponents, what is the exponent of 3^9÷3^7 when it is in exponential simplest form?

Answer 1

Using the Quotient Rule of Exponents, what is an equivalent form of 28÷24 ?(1 point)
Responses

2^12


2^4


2^2


2^32

Answer 2

Using the Quotient Rule of Exponents, what is an equivalent form of 28÷24 ?(1 point)
Responses

2^12
2 superscript 12 baseline

2^4
2 superscript 4 baseline

2^2
2 superscript 4 baseline

2^32
2 superscript 32 baseline

Answer 3

BRO THATS NOT AN ANSWER

Answer 4

Pick the correct answer from here please

Using the Quotient Rule of Exponents, what is an equivalent form of 28÷24 ?(1 point)
Responses

212
2 superscript 12 baseline

24
2 superscript 4 baseline

22
2 superscript 4 baseline

232
2 superscript 32 baseline

Answer 5

Using the Quotient Rule of Exponents, what is an equivalent form of 2^8÷2^4 ?(1 point)
Responses

2^12
2 superscript 12 baseline

2^4
2 superscript 4 baseline

2^2
2 superscript 4 baseline

2^32

Answer 6

Using the Quotient Rule of Exponents, what is the exponent in an equivalent form of 7^9/7^6 if the base is 7?

Answer 7

Using the Power Rule of Exponents, what is an equivalent form of the expression (3^5)2 ?

Answer 8

Using the Power Rule of Exponents, what is an equivalent form of the expression (6^3)3 ?

Answer 9

Using the Power Rule of Exponents, what is the whole number exponent in an equivalent form of (5^6)2

Answer correctly

Answer 10

Using the Power Rule of Exponents, what is the whole number exponent in an equivalent form of (2^7)4 ?

Answer 11

Evaluate the expression (1^4⋅(5+3) / (6−2))^2 . Show all your work

Answer 12

thank you bro

Answer 13

Thank you so much, i wasn't able to thank you on the other page but thank you

Answer 14

The Quotient Rule of Exponents states that when you divide two powers with the same base, you subtract the exponents.

Therefore, when simplifying 3^9 ÷ 3^7, we subtract the exponent of the denominator from the exponent of the numerator:

3^9 ÷ 3^7 = 3^(9-7) = 3^2

So, the exponent of 3^9 ÷ 3^7 in exponential simplest form is 2.

Answer 15

To find an equivalent form of 28 ÷ 24 using the Quotient Rule of Exponents, we need to express 28 and 24 as powers of the same base.

Let's express both 28 and 24 as powers of 2:

28 = 2^2 * 7
24 = 2^3 * 3

Now, to find the quotient 28 ÷ 24, we subtract the exponents of the same base:

28 ÷ 24 = (2^2 * 7) ÷ (2^3 * 3)

Using the Quotient Rule of Exponents, we subtract the exponents of 2:

= 2^(2-3) * 7 ÷ 3
= 2^(-1) * 7 ÷ 3
= (1/2) * 7/3
= 7/6

So, an equivalent form of 28 ÷ 24 is 7/6.

Answer 16

I apologize for the previous error. Let's correct the calculation using the Quotient Rule of Exponents to find an equivalent form of 28 ÷ 24.

To calculate this, we need to express both 28 and 24 as powers of the same base.

28 = 2^2 * 7
24 = 2^3 * 3

Now, using the Quotient Rule of Exponents, we subtract the exponents of the same base:

28 ÷ 24 = (2^2 * 7) ÷ (2^3 * 3)

Subtracting the exponents of 2, we get:

= 2^(2-3) * 7 ÷ (2^3 * 3)
= 2^(-1) * 7 ÷ (2^3 * 3)
= 1/2 * 7 ÷ (2^3 * 3)
= 7/2 ÷ (2^3 * 3)
= 7/2 ÷ (8 * 3)
= 7/2 ÷ 24
= 7/48

So, an equivalent form of 28 ÷ 24 using the Quotient Rule of Exponents is 7/48.

Answer 17

I apologize for the previous incorrect response. Let's use the Quotient Rule of Exponents to find an equivalent form of 28 ÷ 24.

Recall that the Quotient Rule states that when dividing two powers with the same base, we subtract the exponents.

In this case, both 28 and 24 can be expressed as powers of 2:

28 = 2^2
24 = 2^3

To find the quotient, we subtract the exponent of the denominator from the exponent of the numerator:

28 ÷ 24 = 2^2 ÷ 2^3 = 2^(2-3) = 2^(-1)

Therefore, an equivalent form of 28 ÷ 24 using the Quotient Rule of Exponents is 2^(-1).

Answer 18

The correct answer is:

2^(-1)

Answer 19

Using the Quotient Rule of Exponents, when dividing two powers with the same base, you subtract the exponents.

So, for the expression 2^8 ÷ 2^4:

We subtract the exponent of the denominator from the exponent of the numerator:

2^8 ÷ 2^4 = 2^(8-4) = 2^4

Therefore, an equivalent form of 2^8 ÷ 2^4 using the Quotient Rule of Exponents is 2^4.

Answer 20

According to the Quotient Rule of Exponents, when dividing two powers with the same base, you subtract the exponents.

In this case, the base is 7, and the exponents are 9 and 6.

Using the Quotient Rule of Exponents, we subtract the exponent of the denominator from the exponent of the numerator:

7^9 ÷ 7^6 = 7^(9-6) = 7^3

Therefore, the exponent in an equivalent form of 7^9 ÷ 7^6, with the base being 7, is 3.

Answer 21

The Power Rule of Exponents states that when a power is raised to another power, you multiply the exponents.

In the expression (3^5)^2, we have a power raised to another power.

Using the Power Rule of Exponents, we multiply the exponents:

(3^5)^2 = 3^(5*2) = 3^10

Therefore, an equivalent form of the expression (3^5)^2 using the Power Rule of Exponents is 3^10.

Answer 22

The Power Rule of Exponents states that when a power is raised to another power, you multiply the exponents.

In the expression (6^3)^3, we have a power raised to another power.

Using the Power Rule of Exponents, we multiply the exponents:

(6^3)^3 = 6^(3*3) = 6^9

Therefore, an equivalent form of the expression (6^3)^3 using the Power Rule of Exponents is 6^9.

Answer 23

Using the Power Rule of Exponents, when a power is raised to another power, you multiply the exponents.

In this case, we have the expression (5^6)^2.

Using the Power Rule of Exponents, we multiply the exponents:

(5^6)^2 = 5^(6*2) = 5^12

Therefore, the whole number exponent in an equivalent form of (5^6)^2 is 12.

Answer 24

Using the Power Rule of Exponents, when a power is raised to another power, you multiply the exponents.

In the expression (2^7)^4, we have a power raised to another power.

Using the Power Rule of Exponents, we multiply the exponents:

(2^7)^4 = 2^(7*4) = 2^28

Therefore, the whole number exponent in an equivalent form of (2^7)^4 is 28.

Answer 25

To evaluate the expression

(1^4⋅(5+3) / (6−2))^2

we should simplify the expression inside the parentheses first:

(1^4⋅8 / 4)^2

Simplifying further, we evaluate the exponent (^2) for the expression inside the parentheses:

(8 / 4)^2

Next, we simplify the expression within the parentheses:

2^2

Finally, we evaluate the power (^2) of 2:

2^2 = 4

Therefore, the value of the original expression is 4.

Answer 26

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