Apply the Property of Negative Integer Exponents to rewrite 15−^38 as an expression with positive exponents only.(1 point)
15−^38=
1/15^38
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Apply the Property of Negative Integer Exponents to rewrite 9−^23 as an expression with positive exponents only.(1 point)
9−^23=
Sorry for the previous incorrect response.
To rewrite 9^(-23) with positive exponents only, we can apply the property of negative integer exponents, which states that a negative exponent can be rewritten as the reciprocal of the base raised to the positive exponent.
Therefore, 9^(-23) can be expressed as:
1 / 9^(23)
Apply the Property of Negative Integer Exponents to rewrite 9−^23 as an expression with positive exponents only.
9−^23=
Based on the Property of Negative Integer Exponents, we can rewrite 9^(-23) with positive exponents only.
To do this, we convert the negative exponent into a positive exponent by taking the reciprocal of the base. Therefore,
9^(-23) is equivalent to 1 / 9^(23).
Apply the Property of Negative Integer Exponents to solve 3−^4. The answer should not contain any exponent expression or decimals.(1 point)
3−^4=
Based on the Property of Negative Integer Exponents, we can rewrite 3^(-4) as:
1 / 3^(4).
Therefore,
3^(-4) = 1 / 3^(4) = 1 / 81.
Apply the Property of Negative Integer Exponents to generate an expression equivalent to 7−^3⋅7−^5 with positive exponents only.
7−^3⋅7−^5=
To generate an expression equivalent to 7^(-3) * 7^(-5) with positive exponents only, we can apply the Property of Negative Integer Exponents, which states that multiplying two numbers with the same base but different exponents is equivalent to raising the base to the sum of the exponents.
Therefore, 7^(-3) * 7^(-5) can be expressed as: 7^(-3-5).
Simplifying further, 7^(-3-5) equals 7^(-8).
Hence, 7^(-3) * 7^(-5) = 7^(-8).
Apply the Property of Negative Integer Exponents to generate an expression equivalent to 7−^3⋅7−^5 with positive exponents only.(1 point)
7−^3⋅7−^5=