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Solve for m and a in the given equations and then calculate the value of the expression a*m + a.

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Solve the algebraic equation A + AA + AAA = 738 to find the value of the digit A. The solution involves simplifying the equation and solving for A.

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 division problem involving fractions: (55 / 5) / (5 / 55). The solution involves simplifying the numerator and denominator, then dividing the resulting fractions.

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.

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The solutions to the equation \sqrt{5x^2-6x+8} - \sqrt{5x^2-6x-7} = 1 are x = 4 and x = -14/5.

The area of the unknown rectangle (A4) is calculated to be 6 square meters by using the given areas of the other rectangles and the relationships between their dimensions.

The system of equations 6^x + 6^y = 42 and x + y = 3 has two solutions: (x, y) = (2, 1) and (x, y) = (1, 2).

The solution to the system of equations 5m + n = 26 and m - n = 4 is m = 5 and n = 1. Calculating m^n results in 5^1 = 5.

The expression evaluates to 0 after calculating the numerator and denominator separately and then dividing them.

The sum of three angles around a point, 2x, x, and x, equals 360 degrees, leading to the solution x = 90 degrees.

To find the unknown interior angle x, the exterior angle theorem was used, setting up and solving an equation to find x = 40 degrees.

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 solution to the equation \sqrt{(X - 4)(X + 4)} = 3 is X = 5 and X = -5.

The square root of 19 squared plus 19 plus 20 is calculated to be 20.

To find (a+b)^2, given a^2 + b^2 = 29 and ab = 10, substitute the given values into the equation (a+b)^2 = a^2 + 2ab + b^2, resulting in (a+b)^2 = 49.

The expression 3³ ÷ 3 ÷ 3 simplifies to 1.

The only real solution to the cubic equation a^3 + a^2 - 36 = 0 is a = 3.