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Let ln(2) = x and ln(3) = y. Find an expression for ln(12) in terms of x and y.
Solve the following equation for x: 2e3x-e2x=0.
A horizontal line is drawn to cut the graphs y = ex and y = 1/2 ex at the points C and D. Draw a graph to show this information and show that the distance CD is constant (that is, it does not depend on the position where the horizontal line is drawn).
Solve e(2 ln(x)) = x + 6.