1. Identify two real-world examples of problems whose solutions do scale well. 2. Identify two real-world examples of problems whose solutions do not scale well.

3. Identify one problem that is so complex that there is no computational solution to feasibly solve the problem in a reasonable amount of time.

Please help me :)

You need to figure out at which x-value does the graph has a tangent line slope of -1.remember, the derivative is the slope of the tangent line. so find the derivative function and set it to equal -1 to find the x-value that will have a tangent line slope of 0.differentiate with the chain rule.    set the derivative to equal -1 and solve for x.      take log base 10 of both sides. also recall that  .    so the x-coord of the point of tangency is .the y-coordinate of this point of tangency can be calculated using the original function:     using point-slope form, the equation of the tangent line is      the x-intercept of this tangent line is when the graph is at y=0.    this rounds off to  .choice c.