5) Kenji has at most $30 to spend on lily bulbs and tulip bulbs at his local flower store. Lily bulbs cost $4 each, and tulip bulbs cost $2 each. 1) Write a linear inequality that can be used to represent the possible number of lily bulbs and tulip bulbs Kenji can buy. Remember to define your variables. 2) If Kenji buys 3 lily bulbs, then how many tulip bulbs can he afford?

5) Kenji has at most $30 to spend on lily bulbs and tulip bulbs at his local flower store. Lily bulbs cost $4 each, and tulip bulbs cost $2 each. 1) Write a linear inequality that can be used to represent the possible number of lily bulbs and tulip bulbs Kenji can buy. Remember to define your variables. 2) If Kenji buys 3 lily bulbs, then how many tulip bulbs can he afford?

Algebra and Trigonometry (6th Edition)

6th Edition

ISBN:9780134463216

Author:Robert F. Blitzer

Publisher:Robert F. Blitzer

ChapterP: Prerequisites: Fundamental Concepts Of Algebra

Section: Chapter Questions

Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...

See similar textbooks

Similar questions

2.) For her cell phone plan, Aliyah pays $30 per month plus $0.05 per text. She wants to keep her bill under $60 per month, Which inequality represents the number of texts, t, Aliyah can send each month while staying within her budget? A. t 600 C.t1 800
Graph the inequality on a plane. X +ys3
I need help with this question!
Translate the following sentence into a linear inequality in one variable. A restaurant hosts business meetings, charging S300 plus $30 for each attendee. Michelle over budget. planning a business meeting and has a budget of $600. Write an inequality that can be used to determine the number of attendees that can be invited without going The inequality is (Type an inequality using x as the variable.)
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.)
Rolando drives at least 40 miles but less than 60 miles each week. A. Graph the compound inequality representing all of the possible distances Rolando could drive for 8 weeks. You may copy and paste the number line image into a document, use it to answer the question, save, then attach the image to this question. Rolando's Driving for 8 Weeks + 40 80 120 160 200 240 280 320 360 400 440 480 520 560 600 Miles Driven B. Explain why you chose to use the symbols you used for the endpoints of the compound inequality in part A. C. Rolando buys at least 8.5 but no more than 11 gallons of gas each week. The price of gas has ranged from $2.40 to $2.65 per gallon each week. Write an inequality to model all of the possible amounts of money (m) Rolando spends on gas each week. Show or explain all your work. Use the paperclip button below to attach files.
4. Write the inequality of the graph. y = mx tb %3D
Select the appropriate inequality, then fill in the equation of the line that represents the graph below. 6+ 5- 4- 2- y ? v Preview -6 -5 -4 -3 -2 -1 4 5 -1 -2- -3 -4,
2.) A bakery has a fixed cost of $119.75 per day plus $2.25 for each pastry. The bakery would like to keep its dally costs at or below $500 per day. Which inequality shows the maximum number of pastries, p, that can be baked each day? A 2.25 +119.75p s 500 B (119.75 + 2.25)p s 500 C 119.75 + 2.25p s 500 D 2.25p-119.75 s 500 Solve the ineo find the maximum number of pastri to be baked each day. Answer pastries
You have $47 to spend at the music store. Each cassette tape costs $5 and each CD costs $10. Write a linear inequality that represents this situation. Let x represent the number of tapes and y the number of CDs.
What graph represents the inequality y 22-2z? 5-4 -3 -2 -1 64-2