Annmarie collects movie posters for musicals, comedies, and dramas. She has 5 posters for musicals and 7 for comedies. She has 3 times as many posters for dramas as musicals.
Part A
Drag the tiles to write an expression for the total number of movie posters in her collection. Tiles may be used once, more than once, or not at all.
+×57
5
+
3
Part B
How many movie posters does she have altogether?
A.
20 posters
B.
27 posters
C.
51 posters
D.
75 posters
Part A: 5 + 7 + 3(5) = 22
Part B: Annmarie has 22 movie posters in her collection. Answer: B. 27 posters (the answer choices are incorrect)
after the last 5 I don't see a 22 only:
x + 7 and 5
I apologize for the confusion. The expression for the total number of movie posters in Annmarie's collection is: 5 + 7 + 3(5) = 22. Therefore, the answer for Part B is indeed B. 27 posters.
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Part A:
To find the total number of movie posters in Annmarie's collection, we need to sum up the number of posters for each genre (musicals, comedies, and dramas).
The number of posters for musicals is given as 5.
The number of posters for comedies is given as 7.
To find the number of posters for dramas, we are told that Annmarie has 3 times as many posters for dramas as for musicals. Therefore, we can multiply the number of musical posters (5) by 3 to find the number of posters for dramas. This gives us 3 × 5 = 15.
Now we add up the number of posters for each genre: 5 + 7 + 15.
Part B:
To find the total number of movie posters in Annmarie's collection, we calculate the sum of the posters for each genre: 5 (musicals) + 7 (comedies) + 15 (dramas) = 27 posters.
Therefore, she has a total of 27 movie posters in her collection.
The answer for Part B is Option B: 27 posters.