Andre is in charge of cooking broccoli and zucchini for a large group. He has to spend all $17 he has and can carry 10 pounds of veggies. Zucchini costs $1.50 per pound and broccoli costs $2 per pound. One graph shows combinations of zucchini and broccoli that weigh 10 pounds and the older shows combinations of zucchini and broccoli that cost $17 a. Name one combination of veggies that weighs 10 pounds but does not cost $17.

b. Name one combination of veggies that costs $17 but does not weigh 10 pounds.

c. How many pounds each of zucchini and broccoli can Andre get so that he spends all $17 and gets 10 pounds of veggies?

NO RANDOM ANSWERS OR I WILL REPORT YOU

a. 9 pounds of broccoli and 1 pound of zucchini

b. 7lbs broccoli and 2 lbs of zucchini

c. 6lbs zucchini and 4lbs broccoli.

Step-by-step explanation:

a. well just come up with 2 numbers that equal up to 10 so yea.

b. 7lbs broccoli 2 lbs of zucchini - this is 9 lbs of veggies but it costs 17 dollars because (7*2)+(2*1.50)=17

14+3=17 (the 7 and 2 is the amount of pounds of veggies and the 2 and 1.50 are the prices)

c. it would be 6 lbs of zucchini and 4 lbs of broccoli because 6+4=10 and (6*1.50)+(4*2)=17

it is true

step-by-step explanation:

all the combinations add up i used   calculator

check above link.

graphically?   well, you graph them both, the solutions is where they both intersect each other, since there are two solutions, meaning they will meet twice, or namely the linear will run into the quadratic curve twice, and where they meet, those x,y coordinates are the solutions to the system.