no it is a binomial. terms in an algebriac expression are separated by addition or subtraction ( + or -) symbols and must not be like terms. then just count the terms. one term = monomial, 2 terms = binomial, 3 terms = trinomial. More than 3 terms are usually just referred to as polynomials.
terms are the components of a sum, factors are the components of a product. * 2 + 3 = 5 (2 and 3 are terms) * 2*3 = 6 (2 and 3 are factors)
500 over 150 (500/150) in lowest terms is 10/3 or 31/3
56 over 42 (56/42) in lowest terms is 4/3 or 11/3
A polynomial with three terms is called a trinomial. Example: x² + 16 + 18 is a trinomial. It has three terms (x²), (16), and (18)
1st
Depends on the kind of binomials. Case 1: If both binomials have different terms, then use the distribution property. Each term of one binomial will multiply both terms of the other binomial. After distribution, combine like terms, and it's done. Case 2: If both binomials have exactly the same terms, then work as in the 1st case, or use the formula for suaring a binomial, (a ± b)2 = a2 ± 2ab + b2. Case 3: If both binomials have terms that only differ in sign, then work as in the 1st case, or use the formula for the sum and the difference of the two terms, (a - b)(a + b) = a2 - b2.
George Washington, our first President, had two terms.
mns2-3 payment terms
Degree = 3 # terms = 3
3/19 is the lowest terms.
To find the sum of the first 48 terms of an arithmetic sequence, we can use the formula for the sum of an arithmetic series: Sn = n/2 * (a1 + an), where Sn is the sum of the first n terms, a1 is the first term, and an is the nth term. In this case, a1 = 2, n = 48, and an = 2 + (48-1)*2 = 96. Plugging these values into the formula, we get: S48 = 48/2 * (2 + 96) = 24 * 98 = 2352. Therefore, the sum of the first 48 terms of the given arithmetic sequence is 2352.
3 terms...
6/2 in lowest terms in 3/1 or 3.
He was elected 3 terms and died in the 3rd. The result of his 3 terms is the 22nd amendment limiting terms.
3/8 is already a fraction in its lowest terms.
The given expression of 11y+3 has two terms