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AlekseyPX
3 years ago
15

Molly and Torry like to eat ice cream sandwiches. In one week, Molly ate 555 ice cream sandwiches, and Torry ate nnn ice cream s

andwiches. They ate a total of 121212 ice cream sandwiches all together. Write an equation to describe this situation. How many ice cream sandwiches did Torry eat?
Mathematics
2 answers:
Svetradugi [14.3K]3 years ago
4 0

Answer:

The equation is <u>5 + n = 12</u> and Torry ate<u> 7 </u>ice cream sandwiches.

Step-by-step explanation:

Given:

Molly and Torry like to eat ice cream sandwiches. In one week, Molly ate 5 ice cream sandwiches, and Torry ate n ice cream sandwiches. They ate a total of 12 ice cream sandwiches all together.

Now, to write an equation to describe this situation and to find number of ice cream sandwiches Torry eat.

Molly ate = 5 ice cream sandwiches.

Torry ate = n ice cream sandwiches.

Total ice cream sandwiches = 12.

So, to write an equation of this situation:

5+n=12

Now, to find the number of ice cream Torry ate:

5+n=12

<em>Subtracting both sides by 5 we get:</em>

n=7.

<em><u>Torry ate = 7 ice cream sandwiches</u></em>.

Therefore, the equation is 5 + n = 12 and Torry ate 7 ice cream sandwiches.

Paha777 [63]3 years ago
4 0

Answer:

5+n=12

Step-by-step explanation:

1 / 5

Molly ate \blueD{5}5start color #11accd, 5, end color #11accd ice cream sandwiches, and Torry ate an unknown number of ice cream sandwiches, which we're calling \greenD{n}nstart color #1fab54, n, end color #1fab54. All together, they ate \maroonD{12}12start color #ca337c, 12, end color #ca337c ice cream sandwiches.

Hint #22 / 5

We can represent Molly and Torry's ice cream sandwiches as a sum:

\blueD{5} + \greenD{n}5+nstart color #11accd, 5, end color #11accd, plus, start color #1fab54, n, end color #1fab54

We know that together they ate \maroonD{12}12start color #ca337c, 12, end color #ca337c ice cream sandwiches in one week.

Hint #33 / 5

The following equation matches this situation:

\blueD{5} + \greenD{n} = \maroonD{12}5+n=12start color #11accd, 5, end color #11accd, plus, start color #1fab54, n, end color #1fab54, equals, start color #ca337c, 12, end color #ca337c

Other ways to represent the situation with an equation include: \greenD{n} + \blueD{5} = \maroonD{12}n+5=12start color #1fab54, n, end color #1fab54, plus, start color #11accd, 5, end color #11accd, equals, start color #ca337c, 12, end color #ca337c or \maroonD{12} - \greenD{n} = \blueD{5}12−n=5start color #ca337c, 12, end color #ca337c, minus, start color #1fab54, n, end color #1fab54, equals, start color #11accd, 5, end color #11accd or \maroonD{12} - \blueD{5} = \greenD{n}12−5=nstart color #ca337c, 12, end color #ca337c, minus, start color #11accd, 5, end color #11accd, equals, start color #1fab54, n, end color #1fab54.

Hint #44 / 5

Now we can solve for \greenD{n}nstart color #1fab54, n, end color #1fab54.

Subtract \blueD{5}5start color #11accd, 5, end color #11accd from both sides of the equation to get \greenD{n}nstart color #1fab54, n, end color #1fab54 by itself:

\begin{aligned} \blueD{5} -\blueD{5} + \greenD{n} &= \maroonD{12}-\blueD{5} \\ \\ \greenD{n} &=\greenD{7} \end{aligned}

5−5+n

n

​

 

=12−5

=7

​

Hint #55 / 5

The following equation matches this situation:

\blueD{5} + \greenD{n} = \maroonD{12}5+n=12start color #11accd, 5, end color #11accd, plus, start color #1fab54, n, end color #1fab54, equals, start color #ca337c, 12, end color #ca337c

Torry ate \greenD{7}7start color #1fab54, 7, end color #1fab54 ice cream sandwiches.1 / 5

Molly ate \blueD{5}5start color #11accd, 5, end color #11accd ice cream sandwiches, and Torry ate an unknown number of ice cream sandwiches, which we're calling \greenD{n}nstart color #1fab54, n, end color #1fab54. All together, they ate \maroonD{12}12start color #ca337c, 12, end color #ca337c ice cream sandwiches.

Hint #22 / 5

We can represent Molly and Torry's ice cream sandwiches as a sum:

\blueD{5} + \greenD{n}5+nstart color #11accd, 5, end color #11accd, plus, start color #1fab54, n, end color #1fab54

We know that together they ate \maroonD{12}12start color #ca337c, 12, end color #ca337c ice cream sandwiches in one week.

Hint #33 / 5

The following equation matches this situation:

\blueD{5} + \greenD{n} = \maroonD{12}5+n=12start color #11accd, 5, end color #11accd, plus, start color #1fab54, n, end color #1fab54, equals, start color #ca337c, 12, end color #ca337c

Other ways to represent the situation with an equation include: \greenD{n} + \blueD{5} = \maroonD{12}n+5=12start color #1fab54, n, end color #1fab54, plus, start color #11accd, 5, end color #11accd, equals, start color #ca337c, 12, end color #ca337c or \maroonD{12} - \greenD{n} = \blueD{5}12−n=5start color #ca337c, 12, end color #ca337c, minus, start color #1fab54, n, end color #1fab54, equals, start color #11accd, 5, end color #11accd or \maroonD{12} - \blueD{5} = \greenD{n}12−5=nstart color #ca337c, 12, end color #ca337c, minus, start color #11accd, 5, end color #11accd, equals, start color #1fab54, n, end color #1fab54.

Hint #44 / 5

Now we can solve for \greenD{n}nstart color #1fab54, n, end color #1fab54.

Subtract \blueD{5}5start color #11accd, 5, end color #11accd from both sides of the equation to get \greenD{n}nstart color #1fab54, n, end color #1fab54 by itself:

\begin{aligned} \blueD{5} -\blueD{5} + \greenD{n} &= \maroonD{12}-\blueD{5} \\ \\ \greenD{n} &=\greenD{7} \end{aligned}

5−5+n

n

​

 

=12−5

=7

​

Hint #55 / 5

The following equation matches this situation:

\blueD{5} + \greenD{n} = \maroonD{12}5+n=12start color #11accd, 5, end color #11accd, plus, start color #1fab54, n, end color #1fab54, equals, start color #ca337c, 12, end color #ca337c

Torry ate \greenD{7}7start color #1fab54, 7, end color #1fab54 ice cream sandwiches.

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