"Monomial" Example Sentences
1. The degree of the monomial 3x^2yz is 4.
2. To simplify the expression, we need to combine the monomials together.
3. The coefficient of the monomial 7xyz is 7.
4. Monomials can be multiplied by using the product rule.
5. The value of the monomial 2x^3 when x = 4 is 32.
6. We can add or subtract monomials with the same variable and degree.
7. The constant monomial 5 can also be written as 5x^0.
8. A monomial with a degree of 0 is known as a constant term.
9. The monomial equation 4x = 8 has a solution of x = 2.
10. The monomial 3xy^2 has a degree of 3.
11. When multiplying monomials, we multiply the coefficients and add the exponents with the same base.
12. The base of the monomial 5x^2 is x.
13. The highest degree of any monomial in a polynomial is known as its degree.
14. A monomial can have multiple variables, such as the term 2xyz.
15. The monomial 2x^2 has a coefficient of 2 and a degree of 2.
16. Monomials are part of algebraic expressions and equations.
17. The degree of the monomial 4x is 1.
18. Monomials can be divided by using the quotient rule.
19. The product of two monomials with the same base is equal to their base raised to the sum of their exponents.
20. The monomial equation 2x^2 + 3x + 1 = 0 can be solved by factoring or the quadratic formula.
21. The monomial 7x^4 can be written as 7(x^4).
22. A monomial can be written as a product of a constant and a power of a variable.
23. A monomial with a degree of 1 is known as a linear term.
24. The monomial 5 can also be written as 5x^0y^0z^0.
25. A monomial can have a negative coefficient, such as -4x^2.
26. The degree of a monomial with no variables is 0.
27. Monomials can be added or subtracted by combining like terms.
28. In the expression 2x^2 + 3y - 5, each term is a monomial.
29. A monomial can have fractional exponents, such as 4x^(3/2).
30. The product of two monomials with different bases cannot be simplified.
Common Phases
1. A
monomial is a polynomial with only one term
2. The degree of a
monomial is the sum of the exponents of its variables
3.
Monomials can be added or subtracted by combining like terms
4. Multiplying
monomials involves multiplying coefficients and adding exponents of the variables
5. Dividing
monomials requires dividing the coefficients and subtracting exponents of the variables
6.
Monomials can be simplified by factoring out common factors
7.
Monomials are important in algebraic expressions and equations
8.
Monomials can represent constants or variables raised to powers
9. In a quadratic equation, one of the terms is a
monomial of degree 2
10. The use of
monomials is fundamental in polynomial long division