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How many calendars did the 1st and 2nd period classes sell on average per week? Write and solve a multiplication equation.

How many calendars did the 1st and 2nd period classes sell on average per week Write and solve a multiplication equation class=

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davidhasaquestion

Answer:

About 27 calendars per week

Step-by-step explanation:

I dived 60 by 7 because there are 7 days in and week and got 8.5 which I round up by 9. I did the same with 123 and got 17.5 which I round up to 18. By adding them together, they sell 27 averagely per week.

Hope this Helped

Answer:

4 = c x 183

So I say it's 45.75 on average.

Step-by-step explanation:

but it says before that question ''FUNDRAISING A school is raising money by selling calendars for $20 each. Mrs. Hawkins promised a party to whichever of her English classes sold the most calendars over the course of four weeks. Use the table to answer Exercises 18–20'' so wouldn't you divide the calendars to 4?

because this is what the students made in 4 weeks so if you divide by 4 you will get completely different answers...

and 60 divided by 4 is 15 and 123 divided by 4 is 30.75. Which is 45.75 added together.

as for that multiplication equation, I say it 4 = c x 183, which if you do 183 (the total for both periods) divide by 4, you will get 45.75 (rounded up will be 46, but I think you should keep it as 45.75 because you're not really asked for simplifying)

So I say its 45.75 for average.

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