Determine the slope of the graph of x^2 = ln(xy) at the point (1, e).

Given: x^2 = ln(xy)

The solution for this problem is:

e^x^2 = xy 

y = (e^x^2)/x;

f(x) = (e^x^2);

f'(x) = 2x*(e^x^2);

g(x) = x; g'(x) = 1 

[2(x^2)(e^x^2) - (e^x^2)]/x^2 = (e^x^2)(2*(x^2) - 1)/x^2;

plug in x = 1 then this will give us the slope, correct answer which is e.

the tallest building in the western hemisphere and the sixth tallest building in the world

d

step-by-step explanation:

an inequality is an expression which means more than one number is a solution. we graph the solutions on a number line to show all possible values. we graph using circles and arrows.

this is a filled in circle on -2 so this is . this means only answers c and d are options.

answer d points to the right.