A monomial is one term with a single value -- the PRODUCT of the coefficient multiplies by the variable (factor). An example of a monomial is "2x," which means "x" taken two times -- in other words...
2x = [ x + x }
Notice that the coefficient of 2 "disappears" when you write out the indicated additions of the monomial.
Every Basic Algebra textbook & online math tutoring website shows examples of monomials without each monomial being encased in a set of parentheses, even though the monomial is part of a larger statement. For example...
"Any division of monomials can also be expressed as a fraction:
8x^3 y^2 z ÷ 2x^2y
[shown on the site as equal to a top-and-bottom fraction, with "8x^3 y^2 z" as the numerator & "2x^2y" as the denominator, but this comment box won't let me show it that way]
Note that an obelus was used as the original division symbol & that there were no parentheses in any part of the horizontally written monomial division statement.
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In the monomial division "2x ÷ 2x ," the monomial division is actually...
[ x + x ] ÷ [ x + x ]
In the monomial division statement "2x ÷ 2x ," x = (1+2)
To solve, all you're going to do is plug in the value of "x," so the math doesn't change -- remember that multiplication by juxtaposition identifies a monomial which holds a single value, which is the PRODUCT the coefficient multiplied by the variable (factor). Please show your steps in solving the monomial division "2x ÷ 2x ," when x= (1+2).
A monomial is one term with a single value -- the PRODUCT of the coefficient multiplies by the variable (factor). An example of a monomial is "2x," which means "x" taken two times -- in other words...
2x = [ x + x }
Notice that the coefficient of 2 "disappears" when you write out the indicated additions of the monomial.
Every Basic Algebra textbook & online math tutoring website shows examples of monomials without each monomial being encased in a set of parentheses, even though the monomial is part of a larger statement. For example...
from Algebra Practice Problems. com:
https://www.algebrapracticeproblems.com/dividing-monomials/
"How to divide a monomial by a monomial"
"Any division of monomials can also be expressed as a fraction:
8x^3 y^2 z ÷ 2x^2y
[shown on the site as equal to a top-and-bottom fraction, with "8x^3 y^2 z" as the numerator & "2x^2y" as the denominator, but this comment box won't let me show it that way]
Note that an obelus was used as the original division symbol & that there were no parentheses in any part of the horizontally written monomial division statement.
--------------
In the monomial division "2x ÷ 2x ," the monomial division is actually...
[ x + x ] ÷ [ x + x ]
In the monomial division statement "2x ÷ 2x ," x = (1+2)
To solve, all you're going to do is plug in the value of "x," so the math doesn't change -- remember that multiplication by juxtaposition identifies a monomial which holds a single value, which is the PRODUCT the coefficient multiplied by the variable (factor). Please show your steps in solving the monomial division "2x ÷ 2x ," when x= (1+2).