We should find around which is true around the polynomial –3xy2 + 5x2y native the provided choices.
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There room two terms so that is binomial.
Sum of index number of variables in very first term = 1+2=3
Sum of index number of variables in second term = 2+1=3
Highest exponent on change is 3 so level is 3.
Correct matching selection is "It is a binomial v a degree of 3."
Hence final answer is choice "b) that is a binomial with a degree of 3."
that is a binomial through a degree of 3
Step-by-step explanation:
Degree is the highest degree of all the terms. Degree of each term can be discovered by including the exponent of all the variables .
Degree the -3xy^2 is
x or x^1 space same
-3x^1y^2 so level is 1+2 =3
5x^2 y , y or y^1 are same
5x^2y^1, so degree is 2+1= 3
We have actually two state -3xy^2 and 5x^2y
So it is a binomial
Highest degree is 3
So it is a binomial through a level of 3
the is a binomial with degree 3
Step-by-step explanation:
t has actually two terms: (−3xy2) and (5x2y) → it is a binomial
The level of one expression is the largest sum of exponents of variables for any type of term in the expression.
−3xy2=−3x1y2 has a sum of exponents of variables =3
5x2y=5x2y1 also has actually a sum of index number of variables =3
→ the expression has actually degree 3
Mark me as brainliest
B. The is a binomial through a degree of 3
Step-by-step explanation:
3xy² + 5x²y
There are two state so it is a BINOMIAL
xy² has a degree of 1 + 2 = 3
x²y has actually a level of 2 + 1 = 3
The largest sum of exponents in a term is three so level is 3
The answer is a cubic binomial.
Step-by-step explanation: The offered polynomial is
We room to write the truth about the over polynomial, that is type, etc.
Since the polynomial contains two expression (terms), so that is a binomial.
Also, the degree of both the terms
We understand that the level of a polynomial is the highest possible degree amongst the terms that are current in the polynomial, therefore the level of P(x, y) is 3.
Therefore, P(x, y) is a binomial of level 3.
Thus, the is a cubic binomial.
-xy(3y - 5x)
Step-by-step explanation:
The only thing I deserve to think that is that it has a typical factor the -xy on either side of the add to sign.
-3xy^2 + 5x^2y = -xy(3y - 5x)
For this case we have the following polynomial:
we observe that the polynomial has actually two terms:
hatchet 1:
hatchet 2:
Therefore, due to the fact that the polynomial has two terms, then it is a binomial.
The level of the polynomial is given by the sum of the exponents of that terms:
Both state have level 3.
Therefore, the polynomial is of level 3.
the is a binomial through a degree of 3.
It is a binomial through a degree of 3
Explanation:
The given polynomial is:
–3xy² + 5x²y
We deserve to note that it has only two terms which are:
–3xy² and also 5x²y
Therefore, this polynomial is a binomial
Now, we require to gain the degree:
The level of the polynomial is given by the highest power it has actually in that terms
We deserve to note that:
The first term: x has a power of 1 and also y has actually a strength of 2
Therefore, the term has a strength of 3
The second term: x has actually a strength of 2 if y has actually a strength of 1
Therefore, the term has a strength of 3
Based on the above, the level of the polynomial is 3
Combining the above, we can deduce the the offered polynomial is a third degree binomial
Hope this help :)
Answer from: saucybby
It is Three level binomial.
Step-by-step explanation:
Polynomials deserve to be classified by two different ways :- first, by the variety of terms and also by your degree.
1) by The count of variety of terms
A monomial has one term.(example :- x²)A binomial has two state (example : - x²+5x)A trinomial has actually three state (example : - y²+5y+2)Any polynomial with 4 or much more terms is referred to as a polynomial.1) degree of polynomial is uncovered by looking at term with the highest degree on the variable
Example :- x²+2x+1 The highest possible exponent is the 2 so this is a second degree trinomial.
Given polynomial is 3xy²+5x²y
In this noted polynomial, the number of terms are two and also highest level is three.
so, this polynomial well-known as Three level binomial
Thus, that is a Three degree binomial.
Answer from: porkhappycom
Option (b) is correct.
The given polynomial is a binomial v a level of 3.
Step-by-step explanation:
provided : Polynomial
We have actually to choose the statement i beg your pardon is true around the provided polynomial.
Consider the offered polynomial
A polynomial having two hatchet is binomial and a polynomial having three hatchet is trinomial.
Since, The polynomial has actually two hatchet so the is binomial
Degree the polynomial is the combined highest strength of a term in the polynomial.
Given polynomial has level 3 (
Thus, The provided polynomial is a binomial v a level of 3.
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