Two cooks purchase plates and cups at the same store. The first cook bought 6 plates and 10 cups for a total of $21.50. The second cook bought 9 plates and 4 cups for a total of $18.50.
What is the price of each type of item purchased?

this is a problem of two equation and two unknowns,
let x be the price of the plates
and y be the price of the cups

for the first cook, his total purchase price is $ 21.50, in equation form:
6x + 10y = 21.50

for the second cook, his total purchase price is $ 18.50, in eqution
9x + 4y = 18.50

solve the 2 equations simulataneously
x = $ 1.5 per plate
y = $ 1.25 per cup
are the prices of the two items

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Two cooks purchase plates and cups at the same store. The first cook bought 6 plates and 10 cups for a total of $21.50. The second cook bought 9 plates and 4 cups for a total of $18.50. What is the price of each type of item purchased?

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Two cooks purchase plates and cups at the same store. The first cook bought 6 plates and 10 cups for a total of $21.50. The second cook bought 9 plates and 4 cups for a total of $18.50.
What is the price of each type of item purchased?