A candidate has budgeted $7,200 to spend on radio and television advertising. A radio ad costs ​$360 per​ 30-second spot and a television ad costs ​$800 per​ 30-second spot. How many radio and television spots can the candidate purchase without exceeding the​ budget? Express your answer as a linear inequality with appropriate nonnegative restrictions and draw its graph.

A gardener is trying to determine if strawberries will grow well in his garden. He finds that if temperatures drop below 50 degrees Fahrenheit, strawberry plants do not grow well. Also, if it is too hot, above 80 degrees Fahrenheit, the strawberry plants will also not grow well. Choose the compound inequalities and the graph that represent the temperatures where starwberry plants do grow well. + 30 35 40 45 50 55 60 65 70 75 80 85 90 95 100 >> 30 35 40 45 50 55 60 65 70 75 80 85 90 95 100 > 50 OR 2 ≤ 80 80

Graph the linear inequality. x>-1

Graph the inequality on a plane. X +ys3

Use claim, evidence, and reasoning. Attached are two graphs the first is incorrect and the second is correct.   A. Explain Jason's mistake on his graph of the inequality. Claim: Jason filled the shaded region in his graph wrong. Explain the claim why providing evidence and reasoning. Next, B. Give possible combination of washing machines and refrigerators that Jason and his dad can collect that will fit in the truck.

Write the constraint below as a linear inequality. A candidate will spend no more than $7800 on radio and TV advertising: Each radio spot costs $140 and each TV ad costs $790. Let x be the number of radio spots and let y be the number of TV ads. O A. 140x +790y s7800 O B. 790x +140y s 7800 OC. 790x + 140y z 7800 O D. 140x + 790y z 7800

What kind of line would this inequality produce ? 2x-5y>10

George has $35.50 to spend on computer supplies. If he buys a mouse for $8.50 and three flash drives, which graph represents the solution to the cost of each flash drive in this inequality situation? 10 9 10 10 10

2. WRITE A LINEAR INEQUALITY IN TWO VARIABLES TO REPRESENT EACH SITUATION. Hire needs to buy new pens and pencils for school. Pencils cost $1 and pens cost $2.50 each. He has $10 to spend.

Bryan owns a landscaping business. He charges $40 per square foot for retaining walls. Bryan’s monthly expenses to run the business total $24,000. He wants to earn at least $4,000 per month. First, letting w be the number of square feet of retaining wall, write an inequality to model this situation. Then, determine how many total square feet of retaining wall Bryan must build to earn a profit of at least $4,000 per month. (Round your answer to the nearest whole number.)