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Solve for x in the equation with fractions.
Published on October 24, 2024
Algebra
The solution for x in the equation involving fractions with (x-1) and (x+1) in the denominator is x = √2 and x = -√2.
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Published on October 24, 2024
The solution for x in the equation involving fractions with (x-1) and (x+1) in the denominator is x = √2 and x = -√2.
The solution to the equation 3^(a^2 - 10a + 25)! = 729^4 is a = 3 or a = 7, found by equating exponents after expressing both sides with the same base and solving the resulting quadratic equation.
The solution to the equation 4a³ = 2⁵ is a = 2.
The equation was solved by simplifying the square root, isolating the square root term, squaring both sides, moving all terms to one side, factoring out a common factor, and solving for x, resulting in two solutions: x = 0 and x = 16/81.
The solution to the equation 3^x = 1 and 3^y = 81 is x + y = 4.