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Contents
How many times can 6 go into 15?
Steps to Solve:
Does 6 go into 15? Yes, two times.
How many times can 5 enter 30?
We now divide 30 by 5 (or find out how many times 5 goes into 30). Using our multiplication table we can see the answer is exactly 6, with no remainder.
How do you solve 15 divided by 6?
To sum up, 15/6 = 2.5. The number has 1 decimal place. As division with remainder the result of 15 ÷ 6 = 2 R 3.
How many 5s are there in 15?
There are three sets of 5 in 15.
How many times does 6 fit 30?
Find how many times 6 goes into 30. It goes in 5 times.
How do you solve 15 divided by 2?
- 15 divided by 2 in decimal = 7.5.
- 15 divided by 2 in fraction = 15/2.
- 15 divided by 2 in percentage = 750%
How many times does 3 Fifths go into 15?
In other words – three fifths multiplied by fifteen is nine.
How many times does 15 go into 56 | HowManyTimes.net
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- Summary of article content: Articles about How many times does 15 go into 56 | HowManyTimes.net There are 3 times 15 in 56. The answer you dive 56 by 15 which would get you 3.7333333333333. The remainder is 11. Similar Questions With Same Answer = … …
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How many times does 15 go into 56? – Answers
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The grouping method of factoring can still be used when only some of the terms share a common factor A True B False
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NumberNut.com: Fractions and Decimals: Money Math: Division
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- Most searched keywords: Whether you are looking for NumberNut.com: Fractions and Decimals: Money Math: Division Updating NumberNut.com! This tutorial introduces the division of money. Sections include fractions, decimals, number types, money, ratios, and factors.numbernut, number, math, mathematics, arithmetic, multiplication, multiply, product, carry, multiplier, multiplicand, equals, times, equation, formula, addition, factor, rader
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Division ÷ | Basics of Arithmetic | SkillsYouNeed
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Division
Some Quick Rules about Division
Dividing Larger Numbers
What is 56 divided by 15?
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- Summary of article content: Articles about What is 56 divided by 15? 56 / 15 = 3.733 · 56 ÷ 15 = 3.733 · 56 over 15 = 3.733 · ⁄15 = 3.733 …
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How Many Times Can 3 Go Into 45?
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How many times can 9 go into 45
How many times is 18 into 45
How many times does 15 go in to 45
How many times can 5 go into 45
What is the remainder of 45 divided by 7
How do you solve 45 divided by 6
How do you solve 45 divided by 5
What is the divisible of 45
What is the 48 split into 6
How many 7’s are there between 0 and 100
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How many 8’s are there in 64
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Can 45 be divided by 3 exactly
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Is 45 divisible by 8 yes or no
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How do you divide 45 divided by 4
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What number is 45 percent of 60
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How do you check divisibility by 7
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NumberNut.com: Fractions and Decimals: Decimals: Division
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- Summary of article content: Articles about NumberNut.com: Fractions and Decimals: Decimals: Division 60 ÷ 15 = ? Step 2: How many times does 15 go into 60? 4. Step 3: Since there are no more places in the divend and the remainder is 0, your answer is. …
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How many times does 5 go into 56?
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how many times does 15 go into 56
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- Summary of article content: Articles about how many times does 15 go into 56 Answer to: What is 56 dived by 3? 56 dived by 3 is 18.667. Another way of asking 56 ÷ 3 is to ask how many times does 3 go into 56? 3 goes into… …
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A Complete Concordance to the Holy Scriptures … By Alexander Cruden … – Google Sách
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How many times does 15 go into 56 ?
How many times does 15 go into 56 ?
Math question : How many times does 15 go into 56? Or How much is 15 divided by 56 ?
For the answer of this problem to solve it is we listed 15 numbers in 56 number.
15 +
15 +
15
+ 11 How Many 15 in 56? : There are 3 times 15 in 56.
The answer you divide 56 by 15 which would get you 3.7333333333333.
The remainder is 11 The remainder is 11
Similar Questions With Same Answer = 3
How many fifteens are in 56
How many fifteen are there in 56
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Check +1 similar numbers in 56: 16 17 18 19
NumberNut.com: Fractions and Decimals: Money Math: Division
Splitting up the Booty
Problem:
You have $15.36 and you need to divide the money to five friends.
Steps to Solve:
Total money ÷ Number of people = Money for each person
15.36 ÷ 6 = ?
• Since the divisor (6) doesn’t have any decimal places, you don’t need to move your decimal place in the dividend.
• Does 6 go into 15? Yes, two times. Write 2 and a decimal point in your quotient.
• Multiply and Subtract to get a difference of 3.
• Bring down the 3 to make 33.
• Does 6 go into 33? Yes, five times. Write 5 in your quotient.
• Multiply and Subtract to get a difference of 3.
• Bring down the 6 to make 36.
• Does 6 go into 36? Yes, six times. Write 6 in your quotient.
• Multiply and Subtract to get a difference of 0. (No remainder and no more numbers in the dividend.)
Answer:
$15.36 ÷ 6 = $2.56 given to each person.
Problem:
A store wants to make $150 after they sell a container of stuffed animals. There are 40 toys in each container. How much will each stuffed animal cost?
Steps to Solve:
Total amount they want to make ÷ Number of toys = Price for each toy.
150 ÷ 40 = ?
• No need to worry about moving decimal points.
• Does 4 go into 150? Yes, three times. Write 3 in your quotient.
• Multiply and Subtract to get a difference of 30.
• You.re out of values in your dividend, so add a decimal point and two zeros.
• Bring down the 0 to make 300.
• Does 40 go into 300? Yes, seven times. Write 7 in your quotient after the decimal point.
• Multiply and Subtract to get a difference of 20.
• Bring down the 0 to make 200.
• Does 40 go into 200? Yes, five times. Write 5 in your quotient.
• Multiply and Subtract to get a difference of 0. (No remainder and no more numbers in the dividend.)
Answer:
$150.00 ÷ 40 = $3.75 for each stuffed animal.
Related Activities
Count and Figure Value of Half-Dollars
– Play Activity
“Do You Have Enough Money?” – Values Less Than One Dollar
– Play Activity
We know that many of you are going to go out and become pirates. You’re going to be out there dividing up treasure chests full of money. Maybe you will just be out with your friends and come across buried treasure. If you go into politics, you might be forced to work with budgets and divide up money to different departments. We just want to let you know that, even if you are a pirate, you will need to know some. There is no escape.We look at the idea ofin the addition and subtraction sections. In the United States we have dollars and cents, and each cent is 0.01 of a dollar. If you made it through the page on decimals, dividing money will be like a review for you.That’s really all there is to these types of problems. One more example and we’re done.Check your work…• 40 40 Stuffed animals * $3.75 for each toy = $150 made by the store.• 40 * 3.75 = 150
Basics of Arithmetic
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Division ‘÷’ | Basics of Arithmetic See also: Fractions
This page covers the basics of Division (÷).
See our other arithmetic pages for discussion and examples of: Addition (+), Subtraction (-) and Multiplication (×).
Division
The usual written symbol for division is (÷). In spreadsheets and other computer applications the ‘/’ (forward slash) symbol is used.
Division is the opposite of multiplication in mathematics.
Division is often considered the most difficult of the four main arithmetic functions. This page explains how to perform division calculations. Once we have a good understanding of the method and rules, we can use a calculator for more tricky calculations without making mistakes.
Division allows us to divide or ‘share’ numbers to find an answer. For example, let’s consider how we would find the answer to 10 ÷ 2 (ten divided by two). This is the same as ‘sharing’ 10 sweets between 2 children. Both children must end up with the same number of sweets. In this example the answer is 5.
Some Quick Rules about Division: When you divide 0 by another number the answer is always 0. For example: 0 ÷ 2 = 0. That is 0 sweets shared equally among 2 children – each child gets 0 sweets.
When you divide a number by 0 you are not dividing at all (this is quite a problem in mathematics). 2 ÷ 0 is not possible. You have 2 sweets but no children to divide them among. You cannot divide by 0.
When you divide by 1, the answer is the same as the number you were dividing. 2 ÷ 1 = 2. Two sweets divided by one child.
When you divide by 2 you are halving the number. 2 ÷ 2 = 1.
Any number divided by the same number is 1. 20 ÷ 20 = 1. Twenty sweets divided by twenty children – each child gets one sweet.
Numbers must be divided in the correct order. 10 ÷ 2 = 5 whereas 2 ÷ 10 = 0.2. Ten sweets divided by two children is very different to 2 sweets divided by 10 children.
All fractions such as ½, ¼ and ¾ are division sums. ½ is 1 ÷ 2. One sweet divided by two children. See our page Fractions for more information.
Multiple Subtractions
Just as multiplication is a quick way of calculating multiple additions, division is a quick way of performing multiple subtractions.
For example:
If John has 10 gallons of fuel in his car and uses 2 gallons a day how many days before he runs out?
We can work this problem out by doing a series of subtractions, or by counting backwards in steps of 2.
On day 1 John starts with 10 gallons and ends with 8 gallons. 10 – 2 = 8
John starts with gallons and ends with gallons. On day 2 John starts with 8 gallons and ends with 6 gallons. 8 – 2 = 6
John starts with gallons and ends with gallons. On day 3 John starts with 6 gallons and ends with 4 gallons. 6 – 2 = 4
John starts with gallons and ends with gallons. On day 4 John starts with 4 gallons and ends with 2 gallons. 4 – 2 = 2
John starts with gallons and ends with gallons. On day 5 John starts with 2 gallons and ends with 0 gallons. 2 – 2 = 0
John runs out of fuel on day 5.
A quicker way of performing this calculation would be to divide 10 by 2. That is, how many times does 2 go into 10, or how many lots of two gallons are there in ten gallons? 10 ÷ 2 = 5.
The multiplication table (see multiplication) can be used to help us find the answer to simple division calculations.
In the example above we needed to calculate 10 ÷ 2. To do this, using the multiplication table locate the column for 2 (the red shaded heading). Work down the column until you find the number you are looking for, 10. Move across the row to the left to see the answer (the red shaded heading) 5.
Multiplication Table × 1 2 3 4 5 6 7 8 9 10 1 1 2 3 4 5 6 7 8 9 10 2 2 4 6 8 10 12 14 16 18 20 3 3 6 9 12 15 18 21 24 27 30 4 4 8 12 16 20 24 28 32 36 40 5 5 10 15 20 25 30 35 40 45 50 6 6 12 18 24 30 36 42 48 54 60 7 7 14 21 28 35 42 49 56 63 70 8 8 16 24 32 40 48 56 64 72 80 9 9 18 27 36 45 54 63 72 81 90 10 10 20 30 40 50 60 70 80 90 100
We can work out other simple division calculations using the same method. 56 ÷ 8 = 7 for example. Find 7 on the top row, look down the column until you find 56, then find the corresponding row number, 8.
If possible, you should try to memorise the multiplication table above because it makes solving simple multiplication and division calculations much quicker.
Dividing Larger Numbers
You can use a calculator to perform division calculations, especially when you are dividing larger numbers that are more difficult to work out in your head. However, it is important to understand how to perform division calculations manually. This is helpful when you don’t have a calculator to hand, but is also essential for making sure that you use the calculator correctly and don’t make mistakes. Division can look daunting but in fact, as with most arithmetic, it is logical.
As with all mathematics, it is easiest to understand if we work through an example:
Dave’s car needs new tyres. He needs to replace all four tyres on the car, plus the spare.
Dave has had a quote from a local garage for £480 to include the tyres, fitting and disposal of the old tyres. How much does each tyre cost?
The problem we need to calculate here is 480 ÷ 5. This is the same as saying how many times will 5 go into 480?
Conventionally, we write this as:
5 4 8 0
We work from left to right in a logical system.
We start by dividing 4 by 5 and immediately hit a problem. 4 does not divide by 5 to leave a whole number, as 5 is greater than 4.
The language we use in maths can be confusing. Another way of looking at this is to say, ‘how many times does 5 go into 4?’. We know that 2 goes into 4 twice (4 ÷ 2 = 2) and we know that 1 goes into 4 four times (4 ÷ 1 = 4), but 5 does not go into 4 because 5 is larger than 4. The number we are dividing by (in this case 5) needs to go into the number we are dividing into (in this case 4) a whole number of times. It doesn’t have to be an exact whole number, as you will see.
Since 5 does not go into 4 we put a 0 in the first (hundreds) column. For help with the hundreds, tens and units columns see our page on numbers.
Hundreds Tens Units 0 5 4 8 0
Next, we move to the right to include the tens column. Now we can see how many times 5 goes into 48.
5 does go into 48 as 48 is greater than 5. However, we need to find out how many times it goes.
If we refer to our multiplication table, we can see that 9 × 5 = 45 and 10 × 5 = 50.
48, the number we’re looking for, falls between these two values. Remember, we are interested in the whole number of times that 5 goes into 48. Ten times is too many.
We can see that 5 goes into 48 a whole number (9) times, but not exactly, with 3 left over.
9 × 5 = 45
48 – 45 = 3
We can now say that 5 goes into 48 nine times, but with a remainder of 3. The remainder is what is left when we subtract the number we have found from the number we are dividing into: 48 – 45 = 3.
So 5 × 9 = 45, + 3 to get 48.
We can enter 9 in the tens column as our answer for the second part of the calculation and bring our remainder in front of our last number in the units column. Our last number becomes 30.
Hundreds Tens Units 0 9 5 4 8 30
We now divide 30 by 5 (or find out how many times 5 goes into 30). Using our multiplication table we can see the answer is exactly 6, with no remainder. 5 × 6 = 30. We write 6 in the units column of our answer.
Hundreds Tens Units 0 9 6 5 4 8 30
As there are no remainders, we have finished the calculation and have the answer 96.
Dave’s new tyres are going to cost £96 each. 480 ÷ 5 = 96 and 96 × 5 = 480.
Recipe Division
Our final example of division is based on a recipe. Often when cooking, recipes will tell you how much food they are going to make, enough to feed 6 people, for example.
The ingredients below are needed to make 24 fairy cakes, however, we only want to make 8 fairy cakes. We have modified the ingredients slightly for the benefit of this example (original recipe at: BBC Food).
The first thing we need to establish is how many 8’s there are in 24 – use the multiplication table above or your memory. 3 × 8 = 24 – if we divide 24 by 8 we get 3. Therefore we need to divide each ingredient below by 3 in order to have to right amount of mixture to make 8 fairy cakes.
Ingredients
120g butter, softened at room temperature
120g caster sugar
3 free-range eggs, lightly beaten
1 tsp vanilla extract
120g self-raising flour
1-2 tbsp milk
The amount of butter, sugar and flour are all the same, 120g. It is therefore only necessary to work out 120 ÷ 3 once, as the answer will be the same for those three ingredients.
3 1 2 0
As before we start in the left (hundreds) column and divide 1 by 3. However 3 ÷ 1 doesn’t go as 3 is greater than 1. Next, we look at how many times 3 goes into 12. Using the multiplication table if needed we can see that 3 goes into 12 exactly 4 times with no remainder.
0 4 0 3 1 2 0
120g ÷ 3 is therefore 40g. We now know that we’ll need 40g of butter, sugar and flour.
The original recipe calls for 3 eggs and we again divide by 3. So 3 ÷ 3 = 1, therefore one egg is needed.
Next the recipe calls for 1tsp (teaspoon) of vanilla extract. We need to divide one teaspoon by 3. We know that division can be written as a fraction, so 1 ÷ 3 is the same as ⅓ (one third). You’ll need ⅓ of a teaspoon of vanilla extract – although in reality it may be difficult to accurately measure ⅓ of a teaspoon!
Estimating can be useful, and units can be changed! We can look at this another way, if we know that one teaspoon is the same as 5ml or 5 millilitres. (If you need some help with units, see our page on Systems of Measurement.) If we want to be more accurate, we can try dividing 5ml by 3. 3 goes into 5 once (3) with 2 left over. 2 ÷ 3 is the same as ⅔, so 5ml divided by 3 gives us 1⅔ml, which in decimals is 1.666ml. We can use our estimating skills and say that one teaspoon divided by three is a tiny bit more than one and a half ml. If you have some of those tiny measuring spoons in your kitchen, you can be super-accurate! We can estimate the answer, to check that we are correct. Three lots of 1.5 ml gives us 4.5 ml. So three lots of ‘a tiny bit more than 1.5 ml’, gives us around 5ml. Recipes are rarely an exact science, so a little bit of estimating can be fun and good practice for our mental arithmetic.
Next the recipe calls for 1–2 tbsp of milk. That is between 1 and 2 tablespoons of milk. We have no definitive amount and how much milk you add will be dependent on your mixture consistency.
We already know that 1 ÷ 3 is ⅓ and 2 ÷ 3 is ⅔. We will therefore need ⅓–⅔ of a tablespoon of milk to make eight fairy cakes. Let’s look at this another way. One tablespoon is the same as 15ml. 15 ÷ 3 = 5, so ⅓–⅔ of a tablespoon is the same as 5–10ml, which is the same as 1–2 teaspoons!
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