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1. # In How Many Way Possible Ways Can You Write 1800 As A Product Of 3 Positive Integers A,B,C

When you’re tasked with writing 1800, a product of three positive integers, it can be difficult to keep everything straight in your head. After all, there are a whopping 18 possible products that can be produced when you combine the three numbers. Not only is it difficult to remember all of these products, but it’s also easy to get lost in the details. In this blog post, we will provide you with some tips on how to write 1800 as a product of 3 positive integers in the easiest and most efficient way possible.

## What is 1800?

1800 is the answer to the Fibonacci sequence, which is a sequence of numbers that starts with 0 and 1 and goes up according to the following equation:

0, 1, 1, 2, 3, 5, 8, 13, 21…

There are a total of 580 different ways you can write as a product of positive integers A=1,B=2 and C=3.

## How to write 1800 as a product of three positive integers A,B,C

There are a total of 1800 ways to write as a product of three positive integers A,B,C. Here are the 1800 possible combinations:

A=1,B=2,C=3
A=2,B=1,C=3
A=3,B=2,C=1
A=4,B=3,C=0
A=5,B=4,C=-1
A=-1,B=-2,C=-3
A=-2,-2,-1,-3
A=-3,-1,-2,-4
A=-4,-2,-3,-5

## The different ways to write 1800 as a product of three positive integers A,B,C

There are a total of 1800 different ways to write 1800 as a product of three positive integers A,B,C. Here are all the possible combinations:

1800 = 120 + 60 + 30
1800 = 360 + 180 + 90
1800 = 720 + 360 + 180
1800 = 1080 + 540 + 270
1800 = 1460 + 880 + 460
1800 = 1720 + 1040+ 570
1800 = 2100+ 1200+ 800

## The all-time highest value of 1800 as a product of three positive integers A,B,C

There are a total of 18 possible ways to write as a product of three positive integers A,B,C. Here are the all-time highest value of each result:

1800: 18

3600: 36

6000: 60

2. # In How Many Way Possible Ways Can You Write 1800 As A Product Of 3 Positive Integers A,B,C

In this article, I will share with you the ways in which 1800 can be written as a product of three positive integers.

## 1. a=3, b=5, c=8

In this case, there are two ways to write 1800 as a product of three positive integers A, B and C.

• a=3, b=5, c=8 (i.e., 1800 = 3*5*8)
• a=1/2 , B = 1/4 and C = 1/6

## 2. a=5, b=7, c=10

• a=5, b=7, c=10

Now you know that the LCM of 5, 7 and 10 is 40 so we can write 1800 as a product of 3 positive integers in 2 ways:

• a=5/40; b=7/40; c=10/40 (or)
• a=5; b =7/10; c =1/4

## 3. a=7, b=9, c=12

You can write 1800 as a product of 3 positive integers A,B and C in how many ways?

Answer: There are two ways possible ways to do it.

## 4. a=9, b=11, c=14

If you’ve read the previous sections, this one will be a breeze. It’s just like the first example, but with different numbers.

• a=9 and b=11 are both positive integers.
• c=14 is also a positive integer.
• The sum of these three numbers is 18, which is divisible by 3 because it has no remainders when divided by 3: 9+11+14 = 30 (30/3) = 10 with no remainder; thus we know that all three integers are divible by 3 without taking into account any other factors such as prime factorization or polynomial division (which we’ll get into later).

## 5. a=11, b=13, c=16

• a=11, b=13, c=16

If you have a look at the first equation, you will be able to find out that it contains two variables whose values are unknown. So when we substitute these values into the second equation and solve for x, we get:

x = (-2)(-2) = 4

## 6. a=13, b=15, c=18

The product of 3 positive integers A, B and C is 1800. The sum of the numbers is 45. The sum of squares of these numbers is 540.

The equation to be solved is:

a*b*c = 1800

## There are 6 ways

There are 6 ways to write 1800 as a product of 3 positive integers.

• a=3, b=5 and c=8: 1800 = 3*5*8 = 60 + 40 + 24 = 140+80+36 = 216
• a=5, b=7 and c=10: 1800 = 5*7*10 = 50 + 70 + 100 = 250+140+200 = 460
• a=7, b=9 and c=12: 1800 = 7*9*12 – 70 ! 120 ! 144 – 72 ! 112 ! 132 – 82 ! 112 ! 132 – 92 !!

We hope you enjoyed this article and learned something new. If you have any questions or comments, please leave them in the comment section below!