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Published on May 4, 2025
Solve the algebraic equation (a+2)(a+3)(a+4)(a+5) / (a-2)(a-3)(a-4)(a-5) = 1 to find the value of a. The solution involves simplifying the equation and solving for a.
Solve the linear equation 2x + 5 = 12 to find the value of x. The solution involves isolating x by subtracting and dividing.
Solve for X in the equation X = √(100² - 96²). This problem involves simplifying the expression using the difference of squares formula and calculating the square root.
The equation (X-1)^2 = X-1 has two solutions, X = 1 and X = 2.
Solve the given system of linear equations by using the elimination method to find the values of x and y.
Solve the equation involving division of fractions and find the value of X.
The solutions to the equation \sqrt{5x^2-6x+8} - \sqrt{5x^2-6x-7} = 1 are x = 4 and x = -14/5.
The solution to the system of linear equations is x = 1, y = -2, z = 3, and w = 2.
Given a^2 - 4 = 0, the possible values for a are 2 and -2. Substituting these values into a^3 - 4, we find that a^3 - 4 can be either 4 or -12.
The equation represents an ellipse centered at (-2, 0) with a vertical major axis of length 4 and a horizontal minor axis of length 2.
The solution to the equation \sqrt{(X - 4)(X + 4)} = 3 is X = 5 and X = -5.