The Sanders Garden Shop mixes two types of grass seed into a…

The Sanders Garden Shop mixes two types of grass seed into a blend. Each type of grass has been rated (per pound) according to its shade tolerance, ability to stand up to traffic, and drought resistance, as shown in the table. Type A seed costs $1 and Type B seed costs $2. If the blend needs to score at least 300 points for shade tolerance, 400 points for traffic resistance, and 750 points for drought resistance, how many pounds of each seed should be in the blend? Which targets will be exceeded? How much will the blend cost?   Type A Type B Shade Tolerance 1 1 Traffic Resistance 2 1 Drought Resistance 2 5       How many pounds of each seed should be in the blend? The optimal solution is at: A = [a] B = [b]

The Sanders Garden Shop mixes two types of grass seed into a…

The Sanders Garden Shop mixes two types of grass seed into a blend. Each type of grass has been rated (per pound) according to its shade tolerance, ability to stand up to traffic, and drought resistance, as shown in the table. Type A seed costs $1 and Type B seed costs $2. If the blend needs to score at least 300 points for shade tolerance, 400 points for traffic resistance, and 750 points for drought resistance, how many pounds of each seed should be in the blend? Which targets will be exceeded? How much will the blend cost?    Type A Type B Shade Tolerance 1 1 Traffic Resistance 2 1 Drought Resistance 2 5       White out the complete Linear Programming Model [a] [b]     s.t [c] [d] [e]   [f] [g] [h]   [i] [j] [k]

Question 14 A sales representative who is on the road visiti…

Question 14 A sales representative who is on the road visiting clients thinks​ that, on​ average, he drives the same distance each day of the week. He keeps track of his mileage for several weeks and discovers that he averages 121miles on​ Mondays, 201 miles on​ Tuesdays, 168 miles on​ Wednesdays, 179 miles on​ Thursdays, and 101miles on Fridays. He wonders if this evidence contradicts his belief in a uniform distribution of miles across the days of the week. Is it appropriate to test his hypothesis using the​ Chi-square goodness-of-fit​ test? Choose the correct answer below.