Which of the following is developed to result in the answer of 1?(1 point)

Question

Responses

50+90
5 superscript 0 baseline plus 9 superscript 0 baseline

3(80)
3 left parenthesis 8 superscript 0 baseline right parenthesis

(−2.97)0
left parenthesis negative 2.97 right parenthesis superscript 0 baseline

13−(7.42)0

Answer 1

13−(7.42)0

Answer 2

Apply the Property of Negative Integer Exponents to solve 3 to the power of −4. The answer should not contain any exponent expression or decimals.

Answer 3

To solve 3 to the power of -4 using the property of negative integer exponents, we can write it as the reciprocal of 3 to the power of 4:

3^-4 = 1 / (3^4)

Now, we can evaluate 3^4:

3^4 = 81

So,

3^-4 = 1 / 81

Therefore, the answer is 1/81.

Answer 4

Apply the Property of Negative Integer Exponents to generate an expression equivalent to 7 to the power of −3 ⋅ 7 to the power of −5 with positive exponents only.

Answer 5

To apply the Property of Negative Integer Exponents and generate an expression equivalent to 7 to the power of −3 multiplied by 7 to the power of −5 with positive exponents only, we can rewrite it as the reciprocal of 7 to the power of 3 multiplied by the reciprocal of 7 to the power of 5:

7^-3 ⋅ 7^-5 = 1 / (7^3) ⋅ 1 / (7^5)

Using the property of multiplying reciprocals, we can simplify further:

1 / (7^3) ⋅ 1 / (7^5) = 1 / (7^3 ⋅ 7^5)

Now, we can apply the Property of Exponents by adding the exponents when multiplying the same base:

7^3 ⋅ 7^5 = 7^(3+5) = 7^8

So, the expression equivalent to 7 to the power of −3 multiplied by 7 to the power of −5 with positive exponents only is:

1 / (7^8)

Answer 6

Apply the Property of Negative Integer Exponents to generate an expression equivalent to 5 to the power of −9/4−12 with positive exponents only.

Answer 7

To apply the Property of Negative Integer Exponents and generate an expression equivalent to 5 to the power of -9/4 - 12 with positive exponents only,
we first need to simplify the negative exponent.

Using the rule that (a^b)^c = a^(b*c), we can rewrite it as:
5^((-9/4)*(-1) - 12)

Next, we can simplify the exponents:
-9/4 * -1 = 9/4

So the expression becomes:
5^(9/4 - 12)

To simplify further, we can find a common denominator for 9/4 and 12:
9/4 = 27/12

Now we can rewrite the expression as:
5^(27/12 - 12/1)

To subtract fractions, we need a common denominator of 12:
27/12 - 12/1 = (27 - 144)/12 = -117/12

Finally, the expression equivalent to 5 to the power of -9/4 - 12 with positive exponents only is:
5^(-117/12)

Answer 8

Which of the following is developed to be equivalent to 1/8 to the power of 5?

a. 8 to the power of −5

b. 5 to the power of−8

c. 8 1/5

d. 8 to the power of 5

Answer 9

The expression developed to be equivalent to 1/8 to the power of 5 is:

c. 8 1/5