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Nutka1998 [239]
3 years ago
7

Elise won 40 lollipops and the school fair. she gave 2 to every student in her math class and has at least 7 left. what is the m

aximum number of students in her class?
Mathematics
2 answers:
geniusboy [140]3 years ago
8 0
40-7= 33
33/2= 16.5
The maximum would be 17 students
Alchen [17]3 years ago
3 0
40 lollipops minus at least 7 = 33 lollipops33 lollipops divided by 2 = 16.5 classmatesElisa has 16 classmates who were given 2 lollipops, so she has 8 leftover of the 40 she won playing basketball.

Hope this helps  :)
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Answer:

Correct answer is:

5y+6r=660\\y=2r+8

Step-by-step explanation:

Given that Number of bracelets with yellow beads is represented by y

Each bracelet with yellow beads is sold for $5.

Total money raised by bracelets with yellow beads = Number of bracelets sold \times Money raised by sale of one such bracelet = 5y

Also Given that Number of bracelets with Orange beads is represented by r

Each bracelet with orange beads is sold for $6.

Total money raised by bracelets with orange beads = Number of bracelets sold \times Money raised by sale of one such bracelet = 6r

Given that total money raised by sale of both type of bracelets is $660.

so, the first equation becomes:

5y+6r=660 ....... (1)

It is also given that "<em>The number of bracelets with yellow beads that Sierra sold is 8 more than twice the number of bracelets with orange beads</em>"

\Rightarrow r =2r+8 ...... (2)

So, by equation (1) and (2), the system of equations is:

5y+6r=660\\y=2r+8

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Step-by-step explanation:

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Short Answer: 18 minutes
Remark

The answer to this problem is less than the smallest time of the two people working together. that fact lets out C and D (38 minutes and 75 minutes). Now you have to choose 15 minutes and 18 minutes. There's a method. No guessing needed.

Givens
Let the time for Sophie = S
Let the time for Simon = M
Let the job to completion = 1 
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M = 30 minutes

Step One
Convert minutes to hours.
45 minutes = 45 / 60 = 3/4 hour = 0.75 hour
30 minutes = 30 / 60 = 1/2 hour = 0.50 hour

Step Two
Set up the Equation
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Let the time = t that they both have to work

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1/S + 1/M = 1/t
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Solve
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Answer working together it took them 18 minutes  <<<<< 
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