1 answer:
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Answer:
27
Step-by-step explanation:
Lunch package :
1 entree ;
1 drink
1 snack
From the picture attached :
Number of entrees = 3
Number of drinks = 3
Number of snack = 3
Number of possible lunches containing 1 of each :
Number of entrees * number of snacks * number of drinks
3 * 3 * 3 =.27
27 different lunches
Answer:
see below
Step-by-step explanation:
Use the distributive property:
(y^2 +3y +7)(8y^2 +y +1)
= y^2(8y^2 +y +1) +3y(8y^2 +y +1) +7(8y^2 +y +1)
= 8y^4 +y^3 +y^2 + 24y^3 +3y^2 +3y + 56y^2 +7y +7
= 8y^4 +y^3(1 +24) +y^2(1 +3 +56) +y(3 +7) +7
= 8y^4 +25y^3 +60y^2 +10y +7 . . . . . matches the last choice
