QuestionWhich problem cannot be solved?
1. 30 candies into 6 piles: $30 \div 6$
2. 6 candies into 4 piles: $6 \div 4$
3. 0 candies into 6 piles: $0 \div 6$
4. 6 candies into 0 piles: $6 \div 0$

Studdy Solution

STEP 1

Assumptions1. The number of candies Pablo has is a whole number (non-negative integer). . The number of piles Pablo wants to make is a whole number (non-negative integer).
3. Each pile should have an equal number of candies.
4. A pile can have zero candies.

STEP 2

We can find the number of candies in each pile by dividing the total number of candies by the number of piles.
$Candies\, per\, pile = Total\, candies / Number\, of\, piles$

STEP 3

For the first scenario, plug in the given values for the total number of candies and the number of piles to calculate the candies per pile.
$Candies\, per\, pile =30 /6$

STEP 4

Calculate the candies per pile for the first scenario.
$Candies\, per\, pile =30 /6 =$

STEP 5

For the second scenario, plug in the given values for the total number of candies and the number of piles to calculate the candies per pile.
$Candies\, per\, pile = /4$

STEP 6

Calculate the candies per pile for the second scenario.
$Candies\, per\, pile =6 /4 =1.5$

STEP 7

For the third scenario, plug in the given values for the total number of candies and the number of piles to calculate the candies per pile.
$Candies\, per\, pile =0 /6$

STEP 8

Calculate the candies per pile for the third scenario.
$Candies\, per\, pile =0 /6 =0$

STEP 9

For the fourth scenario, plug in the given values for the total number of candies and the number of piles to calculate the candies per pile.
$Candies\, per\, pile =6 /$

STEP 10

In mathematics, division by zero is undefined. Therefore, the fourth scenario does not have a solution.
The problem that would NOT have a solution is "ablo has6 pieces of candy and wants to divide them into0 equal piles. You want to know how many pieces will be in each pile."

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QuestionWhich problem cannot be solved?
1. 30 candies into 6 piles: $30 \div 6$
2. 6 candies into 4 piles: $6 \div 4$
3. 0 candies into 6 piles: $0 \div 6$
4. 6 candies into 0 piles: $6 \div 0$

Studdy Solution

STEP 1

Assumptions1. The number of candies Pablo has is a whole number (non-negative integer). . The number of piles Pablo wants to make is a whole number (non-negative integer).
3. Each pile should have an equal number of candies.
4. A pile can have zero candies.

STEP 2

We can find the number of candies in each pile by dividing the total number of candies by the number of piles.
$Candies\, per\, pile = Total\, candies / Number\, of\, piles$

STEP 3

For the first scenario, plug in the given values for the total number of candies and the number of piles to calculate the candies per pile.
$Candies\, per\, pile =30 /6$

STEP 4

Calculate the candies per pile for the first scenario.
$Candies\, per\, pile =30 /6 =$

STEP 5

For the second scenario, plug in the given values for the total number of candies and the number of piles to calculate the candies per pile.
$Candies\, per\, pile = /4$

STEP 6

Calculate the candies per pile for the second scenario.
$Candies\, per\, pile =6 /4 =1.5$

STEP 7

For the third scenario, plug in the given values for the total number of candies and the number of piles to calculate the candies per pile.
$Candies\, per\, pile =0 /6$

STEP 8

Calculate the candies per pile for the third scenario.
$Candies\, per\, pile =0 /6 =0$

STEP 9

For the fourth scenario, plug in the given values for the total number of candies and the number of piles to calculate the candies per pile.
$Candies\, per\, pile =6 /$

STEP 10

In mathematics, division by zero is undefined. Therefore, the fourth scenario does not have a solution.
The problem that would NOT have a solution is "ablo has6 pieces of candy and wants to divide them into0 equal piles. You want to know how many pieces will be in each pile."

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QuestionWhich problem cannot be solved? 1. 30 candies into 6 piles: 30÷630 \div 630÷6 2. 6 candies into 4 piles: 6÷46 \div 46÷4 3. 0 candies into 6 piles: 0÷60 \div 60÷6 4. 6 candies into 0 piles: 6÷06 \div 06÷0

Studdy Solution

STEP 1

Assumptions1. The number of candies Pablo has is a whole number (non-negative integer). . The number of piles Pablo wants to make is a whole number (non-negative integer).3. Each pile should have an equal number of candies.4. A pile can have zero candies.

STEP 2

We can find the number of candies in each pile by dividing the total number of candies by the number of piles.Candies per pile=Total candies/Number of pilesCandies\, per\, pile = Total\, candies / Number\, of\, pilesCandiesperpile=Totalcandies/Numberofpiles

STEP 3

For the first scenario, plug in the given values for the total number of candies and the number of piles to calculate the candies per pile.Candies per pile=30/6Candies\, per\, pile =30 /6Candiesperpile=30/6

STEP 4

Calculate the candies per pile for the first scenario.Candies per pile=30/6=Candies\, per\, pile =30 /6 =Candiesperpile=30/6=

STEP 5

For the second scenario, plug in the given values for the total number of candies and the number of piles to calculate the candies per pile.Candies per pile=/4Candies\, per\, pile = /4Candiesperpile=/4

STEP 6

Calculate the candies per pile for the second scenario.Candies per pile=6/4=1.5Candies\, per\, pile =6 /4 =1.5Candiesperpile=6/4=1.5

STEP 7

For the third scenario, plug in the given values for the total number of candies and the number of piles to calculate the candies per pile.Candies per pile=0/6Candies\, per\, pile =0 /6Candiesperpile=0/6

STEP 8

Calculate the candies per pile for the third scenario.Candies per pile=0/6=0Candies\, per\, pile =0 /6 =0Candiesperpile=0/6=0

STEP 9

For the fourth scenario, plug in the given values for the total number of candies and the number of piles to calculate the candies per pile.Candies per pile=6/Candies\, per\, pile =6 /Candiesperpile=6/

STEP 10

In mathematics, division by zero is undefined. Therefore, the fourth scenario does not have a solution.The problem that would NOT have a solution is "ablo has6 pieces of candy and wants to divide them into0 equal piles. You want to know how many pieces will be in each pile."

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Studdy solves anything!

Start learning now

Download Studdy AI Tutor now. Learn with ease and get all help you need to be successful at school.

QuestionWhich problem cannot be solved?
1. 30 candies into 6 piles: $30 \div 6$
2. 6 candies into 4 piles: $6 \div 4$
3. 0 candies into 6 piles: $0 \div 6$
4. 6 candies into 0 piles: $6 \div 0$

Assumptions1. The number of candies Pablo has is a whole number (non-negative integer). . The number of piles Pablo wants to make is a whole number (non-negative integer).
3. Each pile should have an equal number of candies.
4. A pile can have zero candies.

We can find the number of candies in each pile by dividing the total number of candies by the number of piles.
$Candies\, per\, pile = Total\, candies / Number\, of\, piles$

For the first scenario, plug in the given values for the total number of candies and the number of piles to calculate the candies per pile.
$Candies\, per\, pile =30 /6$

Calculate the candies per pile for the first scenario.
$Candies\, per\, pile =30 /6 =$

For the second scenario, plug in the given values for the total number of candies and the number of piles to calculate the candies per pile.
$Candies\, per\, pile = /4$

Calculate the candies per pile for the second scenario.
$Candies\, per\, pile =6 /4 =1.5$

For the third scenario, plug in the given values for the total number of candies and the number of piles to calculate the candies per pile.
$Candies\, per\, pile =0 /6$

Calculate the candies per pile for the third scenario.
$Candies\, per\, pile =0 /6 =0$

For the fourth scenario, plug in the given values for the total number of candies and the number of piles to calculate the candies per pile.
$Candies\, per\, pile =6 /$

In mathematics, division by zero is undefined. Therefore, the fourth scenario does not have a solution.
The problem that would NOT have a solution is "ablo has6 pieces of candy and wants to divide them into0 equal piles. You want to know how many pieces will be in each pile."