Classify each polynomial by its degree and number of terms
2 answers:
You have that: 1) 7x/4+3 (Name using degree: First degree polynomial),(Name using number of terms:binomial) 2) 5.2x^2-4x+2.5 (Name using degree: Quadratic polynomial),(Name using number of terms:trinomial) 3) 3/5 (Name using degree: zero degree polynomial),(Name using number of terms:monomial) 4) 0.75x^2 (Name using degree: Quadratic degree polynomial),(Name using number of terms:monomial).
Answer with explanation:
We know that a polynomial is classified <u>based on the degree </u> as follows:
Constant-
If it has a degree zero.
and the equation of such a polynomial is:
p(x)=a
Linear--
It has degree 1.
and the equation of such a polynomial is: p(x)=ax+b
Quadratic--
If it has degree two and the equation of the polynomial is given by:
<u>Based on number of Terms-- </u>
Monomial--
If it has just one term.
Binomial--
If it has two terms.
Trinomial--
If it has three terms.
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Step-by-step explanation:
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Answer: #1) y=5x-73
#2) y= 2/5x - 47/5
Step-by-step explanation:
Hi there!
x² + 3x + 2
We know that x + 1 is a factor, so:
We must find another number that adds up to 3 when added to 1 and multiplies into 2 with 1. We get:
x + 2
(x + 1)(x + 2)
Answer:
As per the statement:
Given a sequence:
where, n is the number of terms;
We have to find the first four terms of this sequence:
For n =1
⇒
For n =2
⇒
For n =3
⇒
For n =4
⇒
Therefore, the first four terms of the sequence are:
-4, -3, 0 , 5