Yak travel agency arranges trips for climbing mount everest. for each trip, they charge an initial fee in addition to \$0.15 for each vertical meter climbed. for instance, the price for climbing all the way to the summit, which is 3500 meters above the base of the mountain, is \$645. let f(d) denote the fee of a trip f (measured in dollars) as a function of the vertical distance climbed d (measured in meters). write the function's formula.

Function will be F(d) = 120 + 0.15d

Step-by-step explanation:

Given: Height of the mountain = 3500 meters

          Additional charge $0.15 for each vertical meter climbed.

          Price for climbing all the way above the base is $645.

To find: Function of the vertical distance climbed in terms of F(measured in $),F(d) fee of a trip and vertical distance d ( in meters).

Solution: Let the total price = F, Initial price = I, and d = vertical distance climbed.

Then formula will be F = I + .15×d

By putting values of F and d

645 = I +0.15×3500

I = 645 - 525 = $120

Therefore the function will be

F(d) = 120 + 0.15d

answer: evaluate the objective function at each vertex to determine which - and -values, if any, maximize or minimize the function. example: find the minimum value and maximum value of the objective function f ( x , y ) = 4 x + 5 y , subject to the following constraints