answersLogoWhite

0

The factor tree for 90 is as follows.

90

/\

9•10

/\ /\

3•3 5•2

So 90 as a product of its prime factors is: 2 • 3 • 3 • 5.

User Avatar

Wiki User

13y ago

What else can I help you with?

Related Questions

What is 864 as a product of prime factors?

2,2,2,2,2,3,3, and 3 are the prime factors the product is show like this... 2x2x2x2x2x3x3x3=864 or 25 x 33 = 864


What show expression of 120 as a product of prime factors?

2 x 2 x 2 x 3 x 5 = 120


What is it called when you show a composite number as a product or prime number?

Showing a composite number as a product of prime numbers is called prime factorization.


What are the prime factors for 73 and show your work?

where is it


Can you show me the prim factors of 88?

The prime factors of 88 are 2 and 11


How do you show a product of prime factors?

All composite numbers can be expressed as unique products of prime numbers. This is accomplished by dividing the original number and its factors by prime numbers until all the factors are prime. A factor tree can help you visualize this. Example: 210 210 Divide by two. 105,2 Divide by three. 35,3,2 Divide by five. 7,5,3,2 Stop. All the factors are prime. 2 x 3 x 5 x 7 = 210 That's the prime factorization of 210.


Is 43 a prime or composite number if it is show all the factors?

43 is a prime number whose only factors are itself and one


How do you write 50 in a product in two different ways?

You can write 50 as a product in two different ways by factoring it. One way is ( 50 = 5 \times 10 ). Another way is ( 50 = 2 \times 25 ). Both representations show different pairs of factors that multiply to give 50.


Show the prime factorization of 1023?

The Prime Factors are 3 x 11 x 31.


Why is factoring a useful tool when graphing a parabola?

Factoring will show you where the parabola intercepts the axis.


What is the division method of 7112 to show the prime factors?

As a product of its prime factors: 2*2*2*7*127 = 7112


Can you use a prime number to show factors of a composite number?

Yes