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pav-90 [236]
2 years ago
6

2 1/4 + 8/3 what is the answer

Mathematics
2 answers:
Vilka [71]2 years ago
6 0

Answer:

7.9166666667 is the answer

BartSMP [9]2 years ago
5 0

Answer:

4 11/12

Step-by-step explanation:

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2 lockers have both

Step-by-step explanation:

Here, if we have stickers being placed on the 5th and 7th stickers, how many lockers have both stickers

What this question is simply asking us is to find the places where we have both stickers occurring

We can get this in places where there are multiples of both

We have this at 35th locker , 70th locker

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3 years ago
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24.. A toy company makes 40 plastic harmonicas in 30 minutes. At this
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It will take 2 and a half hours

Step-by-step explanation:

Well 40 can go into 200 5 times so you would do 5 times 30 minutes which would be 150 minutes and then you would divide it by 60 to simplify which would be 2 hours and 30 minutes. So it will take 2 and a half hours to make 200 harmonicas.

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2 years ago
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Plss heelp asapp giving brainly
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Ten members of a wedding party are lining up in a row for a photograph. How many ways are there to line up the ten people? How m
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Answer:

(a) 10!

(b) 9!

(c) 2!9!

Step-by-step explanation:

(a)

Total number of members = 10

We need to line up the ten people.

Total number of ways to arrange n terms is n!. Similarly, total number of ways to line up the ten people is

\text{Total ways} =10!

Therefore the total number of ways to line up the ten people is 10!.

(b)

Let groom is immediate left of the bride it means both will sit together. So we need to arrange peoples for total 9 places (8 of others and 1 of bride and groom).

\text{Total ways} =9!1!1!=9!

Therefore the number of ways to line up the ten people if the groom must be to the immediate left of the bride in the photo is 9!.

(c)

Let groom is immediate left of the bride it means both will sit together. So we need to arrange peoples for total 9 places (8 of others and 1 of bride and groom).

Bride and groom can interchange there sits.

Total number of ways to arrange bride and groom = 2!

\text{Total ways} =9!2!

Therefore the number of ways to line up the ten people if the groom must be next to the bride (either on her left to right side) is 9!2!.

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