Answered: The ticket cost to the museum is $25.00…

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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Similar questions

Write a system of 3 equations in 3 unknowns for this problem. You must label your variables. Do NOT solve the system! A store sells tents, sleeping bags, and lanterns. A customer buys a tent, 7 sleeping bags, and 3 lanterns for $156. The price of the tent is 5 times the cost of a lantern. The cost of a sleeping bag is $3 more than the cost of a lantern. Write a system of equations to find the cost of each item. geph X= y%3D 15) (ral gulip
Nanh is really into magic tricks and decides to put on a show to buy more magic trick kits and accessories. She sells three types of tickets to the show. Adult tickets are $10, young adult tickets are $8, and child tickets are $4. Nanh sells a total of 21 tickets and brings in $140. The number of child tickets sold is twice the number of young adult tickets sold. Write a system of equations to represent this situation where x is the number of adult tickets sold, y is the number of young adult tickets sold, and z is the number of child tickets sold. How many of each type of ticket did Nanh sell? With the $140 she made from the magic show, Nanh now needs to decide what magic tricks she wants to purchase. Small magic kits cost $3 each and larger kits cost $7 each. Nahn wants to buy at least 28 magic kits. Write a system of inequalities to model this situation letting x = the number of small magic kits and y = the number of large magic kits. Then graph the system of inequalities…
Please see linear equations question attached.

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The ticket cost to the museum is $25.00 and $50.00 for children and adults respectively. On a certain day, attendance at the museum is 2,000 and the total gate revenue is S70,000. How many children and how many adults bought tickets? [System of linear equations and its applications]