read the following passage and answer the question that follow.
A teacher told 10 students to write a polynomial on the black bord . students wrote.
=how many students wrote cubic polynomial.
=divide the polynomial (x^2+2x+1) by(x+1)
Attachments:
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2
Answer:
3 students wrote the cubic polynomial
(cubic poly is when the degree of the variable is 3)
Attachments:
Answered by
2
There are 3 cubic polynomial
(b) on dividing (x² +2x+1) by(x+1) we get quotient = x+1 , remainder = 0
Step-by-step explanation:
among all given polynomials
3 students wrote cubic polynomial
which are
1. x³+x²-1
2. x³+2x²+1
3. 2x³-x²
now divide the polynomial (x² +2x+1) by(x+1)
The division is shown in the attachment
on dividing x² +2x+1 by x+1
we get
quotient = x+1
remainder = 0
hence , There are 3 cubic polynomial
(b) on dividing (x² +2x+1) by(x+1) we get quotient = x+1 , remainder = 0
#Learn more:
If the polynomial x³+x²— 2x+1 is divided by x-2 then the remainder is
https://brainly.in/question/2782301
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