#FutureSTEMLeaders - Wiingy's $2400 scholarship for School and College Students

Apply Now

Factors

Factors of 139 | Prime Factorization of 139 | Factor Tree of 139

Written by Prerit Jain

Updated on: 15 Feb 2023

Contents

1Factors of 12Factors of 23Factors of 34Factors of 45Factors of 56Factors of 67Factors of 78Factors of 89Factors of 910Factors of 1011Factors of 1112Factors of 1213Factors of 1314Factors of 1415Factors of 1516Factors of 1617Factors of 1718Factors of 1819Factors of 1920Factors of 2021Factors of 2122Factors of 2223Factors of 2324Factors of 2425Factors of 2526Factors of 2627Factors of 2728Factors of 2829Factors of 2930Factors of 3031Factors of 3132Factors of 3233Factors of 3334Factors of 3435Factors of 3536Factors of 3637Factors of 3738Factors of 3839Factors of 3940Factors of 4041Factors of 4142Factors of 4243Factors of 4344Factors of 4445Factors of 4546Factors of 4647Factors of 4748Factors of 4849Factors of 4950Factors of 5051Factors of 5152Factors of 5253Factors of 5354Factors of 5455Factors of 5556Factors of 5657Factors of 5758Factors of 5859Factors of 5960Factors of 6061Factors of 6162Factors of 6263Factors of 6364Factors of 6465Factors of 6566Factors of 6667Factors of 6768Factors of 6869Factors of 6970Factors of 7071Factors of 7172Factors of 7273Factors of 7474Factors of 7575Factors of 7676Factors of 7777Factors of 7878Factors of 7979Factors of 8080Factors of 8181Factors of 8282Factors of 8383Factors of 8484Factors of 8585Factors of 8686Factors of 8787Factors of 8888Factors of 8989Factors of 9090Factors of 9191Factors of 9292Factors of 9493Factors of 9694Factors of 9795Factors of 9896Factors of 9997Factors of 10098Factors of 10199Factors of 102100Factors of 103101Factors of 104102Factors of 105103Factors of 106104Factors of 107105Factors of 108106Factors of 109107Factors of 110108Factors of 111109Factors of 112110Factors of 113111Factors of 114112Factors of 115113Factors of 116114Factors of 117115Factors of 118116Factors of 119117Factors of 120118Factors of 122119Factors of 123120Factors of 124121Factors of 125122Factors of 126123Factors of 127124Factors of 128125Factors of 129126Factors of 130127Factors of 131128Factors of 132129Factors of 133130Factors of 134131Factors of 135132Factors of 136133Factors of 137134Factors of 138135Factors of 139136Factors of 140137Factors of 141138Factors of 142139Factors of 143140Factors of 144141Factors of 145142Factors of 146143Factors of 147144Factors of 148145Factors of 149146Factors of 150147Factors of 151148Factors of 152149Factors of 153150Factors of 154151Factors of 155152Factors of 156153Factors of 157154Factors of 158155Factors of 159156Factors of 160157Factors of 161158Factors of 162159Factors of 163160Factors of 167161Factors of 168162Factors of 169163Factors of 170164Factors of 172165Factors of 174166Factors of 176167Factors of 178168Factors of 180169Factors of 182170Factors of 184171Factors of 186172Factors of 188173Factors of 190174Factors of 192175Factors of 194176Factors of 196177Factors of 197178Factors of 200179Factors of 215180Factors of 216181Factors of 415
Factors of 139 | Prime Factorization of 139 | Factor Tree of 139

Factors of 139 | Prime Factorization of 139 | Factor Tree of 139

Factors of 139

Factors of 139Factor Pairs of 139Prime factors of 139
1, 139 (1,139)139

Calculate Factors of

The Factors are

https://wiingy.com/learn/math/factors-of-139/

What are the factors of 139

To understand what factors are, think of it like this: try to find the numbers that can completely divide a number without leaving any remainder or fraction. For example, when we look at the number 139, let’s go through some smaller numbers and see which ones will evenly divide into 139 with no leftover parts – these would be its factor(s). After experimentation you may discover that only 1 and itself (139) divides perfectly; therefore making 139 a prime number! In simpler terms every single natural number is divisible by one so all positive integers have an absolute minimum two factors- themselves and one.


How to Find Factors of 139

The major methods through which the factors of a number can be found are given below and those same methods can be used to find the factors of 139. 

  • Factor of 124 using Multiplication Method
  • Factors of 124 using Division Method
  • Prime Factorization of 124
  • Factor tree of 124

Factors of 139 using Multiplication Method

To find the prime factorization of 139, start by dividing it into its smallest parts using 2 as your first number. If this is not a whole number (like 69.5), then move on to 3 and continue until you get a whole result that can be further divided—in this case, 13 will give us 10.6923 which means we’ve found our two factors: 11 and 13! Put them together and voila –139’s prime factorization has been determined with ease! Discover the mystery of prime numbers! Let’s explore what makes a number “prime”. We can do this by examining if any givennumber is divisible without having a remainder. For example, take 139 – let’s see which prime numbers it could be dividedby evenly. First up: 17…the answer after dividing? 8 with some leftovers (8.17647 to be exact). So that means we eliminate17 as being part of the equation since it doesn’t divide neatly into 139 and move on to 19 – divide again, same outcome; 7plus change equals no neat division so therefore eliminating 19 too! After looking at all primes less than 20 one thingis clear — none are factors for 139; meaning that itself must in fact BE A PRIME NUMBER!! Now wasn’t THAT easy?!

Factors of 139 Using Division Method

To find the factors of 139 using division, we can start by dividing it by 1 – providing us with an answer of 139! Then, divide by progressively higher numbers until you get to a number that isn’t in whole form. This means that none of those fractions are factors and should be eliminated from your list of options; as such 2-9 don’t fit the bill here for being true factors. The final factor then is just 1 since no other number provided could accurately divide into 139 successfully! If you want to find out if a number is divisible by 11, 12, 13, 14, 15 16 17 18 19 or 20 – divide it (139 in this case) with each of those numbers. If the result equals an integer – bingo! That’s your factor; but here we can see that none of these numbers worked when dividing 139 – so no matter which one you tried out: 11-20 – all resulted in fractions and not integers.

Prime Factorization of 139

Calculate Prime Factors of

The Prime Factors of 139 =

139

https://wiingy.com/learn/math/factors-of-139/

To break down the prime factorization of 139, start by trying to divide it by the smallest possible prime number. In this case, that’s 2 – however since 139 divided by 2 gives us a decimal answer (69.5), we know that won’t work! You can continue testing each successive prime number until you find one which results in an integer when dividing out from 139- and for our problem here, 11 is it! So if you multiply 111 together (11 x 11 X 11) you end up with your desired result: The Prime Factorization of 139 is equal to 111.

Factor tree of 139

139
https://wiingy.com/learn/math/factors-of-139/

To figure out the factors of 139, first, write down the number at the top of a sheet. Then draw a line underneath it and divide it by the smallest prime numbers that can be divided evenly into both sides. For example, 11 goes into 139 to make 12; 2 then divides this answer in half again (6). Lastly, split 6 with another 2 which will leave 3 as your last result – these are all now your factor tree answers! To find the prime factorization of 6, draw a line and place 6 on one side. Divide it by 2; this gives you 3 which goes onto the other side. Now divide 3 (the number from before) by its smallest possible prime: itself! This equals 1, so write that down below your original line. With these two steps complete you have found all factors in the Prime Factorization of 6 – as easy as 123!

Factor Pairs of 139

Calculate Pair Factors of

1 x 139=139

So Pair Factors of 139 are

(1,139)

https://wiingy.com/learn/math/factors-of-139/

Exploring factor pairs of 139 can be an exciting exercise for students! All positive integer combinations that multiply together to get the same result form a set of “factor pairs”. In this case, those three numbers are (1 x 139), (3 x 46) and (9 x 15). Not only is it interesting to discover these mathematical relationships but you might also learn something unexpected while exploring them.

Factors of 139 – Quick Recap

Factors of 139: 1, 139

Negative Factors of 139:  -1, -139

Prime Factors of 139: 139

Prime Factorization of 139:  139

Fun Facts of Factors of 139

  • Prime numbers have only two positive factors: 1 and itself. This means that any pair of numbers multiplied together to reach 139 must include either 1 or 139 for both terms – so (1, 139) and (139, 139). 
  • Since it can’t be factored further into smaller parts, we know that its prime factorization consists solely of itself – meaning there’s no better way to express this number than simply ‘139’.  
  • Additionally unlike perfect squares such as 4 which can be expressed through multiplication by two equal integers like 2*2 in the case above; an odd number doesn’t divide evenly when divided by two so neither does our friend 149. 
  • Finally, if you happen to check 3, 5 & 7 they’re all out too since none are multiples/factors of each other with our trusty buddy here!

Examples of Factor of 139

1. Arthur has 139 apples which he wants to divide among his 3 friends. How many apples will each friend receive?

Answer: Each friend will receive 46 apples if Arthur divides the 139 apples among his 3 friends (139 ÷ 3 = 46 with remainder 1).

2. Jean wants to buy a shirt that costs $ 139. She has 27 coupons each worth of $5, how much money does she need to pay for the shirt?

Answer: Jean needs to pay $4 for the shirt if she uses all her 27 coupons each worth of $5 (27 x 5 = 135, add another 4 equals 139).

3. Julia has a toy store and wants to create bundles of 11 toys for sale, if she has 139 toys available, how many bundles can she make?

Answer: Julia can make 12 bundles of 11 toys each if she has 139 toys available (139 ÷ 11 = 12 with the remainder 7).

4. Fabio needs 138 groceries from the store, but he only carries bags that can hold 6 items at once. How many bags will Fabio need?

Answer: Fabio will need 23 bags if he needs 138 groceries and he only carries bags that can hold 6 items at once (138 ÷ 6 = 23).

5. Patrick is making cupcakes and he needs 2 cups of sugar for every batch of 8 cupcakes, how much sugar does Patrick need in total if he makes 10 batches? 

Answer: Patrick needs 20 cups of sugar in total if he makes 10 batches using 2 cups of sugar per batch (2 x 8 x 10= 160, subtracting 22 equals 138).  

6) Jack wants to buy a pair of shoes that cost 159 dollars but he only has 32 dollar bills. How many bills does Jack need?
Answer:
Jack needs 5 bills if he wants to buy a pair of shoes that cost 159 dollars and he only has 32 dollar bills (32×5=160, subtract 1 equals 159). 

7) If I divide 143 into groups of 9, how many groups will I have left over?
Answer :
Youwillhave2groupsleftoverifyoudivide143intogroups o f9(143÷9=15withremainder8 ).    

8) Find all factor pairs for the number 139 using exponential notation for any prime factors that appear more than once in the factor tree
Answers:
The factor pairs for the number 139 using exponential notation are 1x139or1⁰x139. 
                   
9)Graham wants to buy 3 clothes for $3000, how much money must he pay for each everyone?      
Answer: Graham must pay $ 1000 for each one if he wants to buy 3 clothes for $3000($3000÷3=1000 ).  

10) Matthew bought 128 items and expects to receive an additional 11 items in his next order delivery. How many items will be included in his next order delivery?   Answer: Matthew’s next order delivery will include 11 items if he bought 128 items(128+11=139 ).

Frequently Asked Questions on Factors of 139

What are the factors of 139?

The factors for 139 are 1,139.

What is the greatest common factor for 139?

The greatest common factor (GCF) for 139 is 1.

What is the least common multiple of 25 and 139?

The least common multiple (LCM) of 25 and 139 is 6975 (25 x 139 = 3475, which can be divided by 5 to get 695, then multiplied by 10 to get 6950, and then adding the number 25 at the end will give you 6975).

How many groups of 6 can be formed if you have 139 items?

You can form 23 groups with 6 items each if you have 139 items(139÷6=23withremainder1).

How many pairs of 32 do you need for a total sum of 139?

You need 4 pairs of 32 for a total sum of 139 (32×4=128, add another eleven equals 139).

If 159 oranges are divided into groups of 11, how much will each group receive? 

Each group will receive 14 oranges. If 159 oranges are divided into groups of 11(159÷11=14with with remainder7).

Written by

Prerit Jain

Share article on

tutor Pic
tutor Pic