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1. Find the GCF and LCM of 1589 and 105 2 = Express 720 as Prime Factorization Form 3= Express (1)/(110) in Tue Exponential from 4

Question

1. Find the GCF and LCM of 1589 and 105 2 = Express 720 as prime Factorization form 3= Express (1)/(110) in tue Exponential from 4 Simplify (-243) (1)/(5) 5 The multiplicative inversue of (3 sqrt(4))/(1-sqrt(6))

Solution

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Renata Mestre · Tutor por 5 anos

Resposta

1. To find the GCF (Greatest Common Factor) and LCM (Least Common Multiple) of 1589 and 105:- Prime factorization of 1589: (since 1589 is a prime number)- Prime factorization of 105: Since there are no common factors other than 1, the GCF is 1.To find the LCM: So, the GCF is 1 and the LCM is 166845.2. Express 720 as prime factorization form: 3. Express in exponential form: 4. Simplify \( (-243)^{\frac{1}{5}} \): (Note: This assumes the principal real root.)5. The multiplicative inverse of :First, simplify the expression: The multiplicative inverse is: