Evaluate the monomial division:

countingwithgroupsof10
left

Simplify monomial term number 1

countingwithgroupsof10

No simplification is needed

Simplify monomial term number 2

left

No simplification is needed

Our modified expression is:

left)

Check to see if we can simplify constants:

No GCF exists, so we continue,
the constants stay the same in the numerator and denominator.

Simplify c:

We only have a c term in the numerator,
so we leave this where it is

Simplify e:

We only have a e term in the denominator,
so we leave this where it is

Simplify f:

We only have a f term in the numerator,
so we leave this where it is

Simplify f:

We only have a f term in the denominator,
so we leave this where it is

Simplify f10:

We only have a f10 term in the numerator,
so we leave this where it is

Simplify g:

We have the same g1 term in the numerator and denominator,
so they cancel each other out

Simplify h:

We only have a h term in the numerator,
so we leave this where it is

Simplify i:

We have the same i1 term in the numerator and denominator,
so they cancel each other out

Simplify l:

We only have a l term in the denominator,
so we leave this where it is

Simplify n:

We have the same n1 term in the numerator and denominator,
so they cancel each other out

Simplify o:

We have the same o1 term in the numerator and denominator,
so they cancel each other out

Simplify p:

We only have a p term in the numerator,
so we leave this where it is

Simplify r:

We only have a r term in the numerator,
so we leave this where it is

Simplify s:

We only have a s term in the numerator,
so we leave this where it is

Simplify t:

We have the same t1 term in the numerator and denominator,
so they cancel each other out

Simplify u:

We have the same u1 term in the numerator and denominator,
so they cancel each other out

Simplify w:

We only have a w term in the numerator,
so we leave this where it is

Build our final answer:

countingwithgroupsof10
left
=
  
cff10hprsw
e1fl