a store sells both cold and hot beverages. cold beverages, c, cost $1.50, while hot beverages, h, cost…

a store sells both cold and hot beverages. cold beverages, c, cost $1.50, while hot beverages, h, cost $2.00. on saturday, drink receipts totaled $360, and 4 times as many cold beverages were sold as hot beverages. which system of linear equations represents the beverage sales on saturday? o 4c = h 1.5c + 2h = 360 o c = 4h 1.5c + 2h = 360 o c + h = 360 1.5c = 4(2h) o c + h = 360 4(1.5c) = 2h

a store sells both cold and hot beverages. cold beverages, c, cost $1.50, while hot beverages, h, cost $2.00. on saturday, drink receipts totaled $360, and 4 times as many cold beverages were sold as hot beverages. which system of linear equations represents the beverage sales on saturday? o 4c = h 1.5c + 2h = 360 o c = 4h 1.5c + 2h = 360 o c + h = 360 1.5c = 4(2h) o c + h = 360 4(1.5c) = 2h

Answer

Answer:

B. $c = 4h$ $1.5c + 2h = 360$

Explanation:

Step1: Analyze quantity - relation

Since 4 times as many cold beverages were sold as hot beverages, we have $c = 4h$.

Step2: Analyze cost - relation

Cold beverages cost $1.50 each and hot beverages cost $2.00 each, and total receipts were $360. So the cost - based equation is $1.5c+2h = 360$.